600-cell

Initial vertex: ${{ v} _1} = {\left[\begin{array}{c} 0\\ 0\\ 0\\ 1\end{array}\right]}$

Transforms for vertex generation:

${ \tilde{T}} _i$ $\in \{$ $\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& 1& 0& 0\\ 0& 0& 1& 0\\ 0& 0& 0& 1\end{array}\right]$,$\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]$,$\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]$,$\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]$ $\}$

Vertexes:

${{{{{ T} _2}} {{{ V} _1}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ -{\frac{1}{2}}\\ -{\frac{1}{2}}\\ \frac{1}{2}\end{array}\right]}} = {{ V} _2}$
${{{{{ T} _2}} {{{ V} _2}}} = {\left[\begin{array}{c} \frac{1}{2}\\ -{\frac{1}{2}}\\ -{\frac{1}{2}}\\ \frac{1}{2}\end{array}\right]}} = {{ V} _3}$
${{{{{ T} _3}} {{{ V} _3}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0\\ -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{ V} _4}$
${{{{{ T} _2}} {{{ V} _4}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}\\ 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{ V} _5}$
${{{{{ T} _2}} {{{ V} _5}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0\end{array}\right]}} = {{ V} _6}$
${{{{{ T} _3}} {{{ V} _6}}} = {\left[\begin{array}{c} 0\\ -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{ V} _7}$
${{{{{ T} _2}} {{{ V} _7}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0\\ \frac{1}{2}\end{array}\right]}} = {{ V} _8}$
${{{{{ T} _2}} {{{ V} _8}}} = {\left[\begin{array}{c} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0\\ \frac{1}{2}\end{array}\right]}} = {{ V} _9}$
${{{{{ T} _3}} {{{ V} _9}}} = {\left[\begin{array}{c} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0\\ -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _1} _0}$
${{{{{ T} _2}} {{{{ V} _1} _0}}} = {\left[\begin{array}{c} \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0\end{array}\right]}} = {{{ V} _1} _1}$
${{{{{ T} _2}} {{{{ V} _1} _1}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}\\ 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _1} _2}$
${{{{{ T} _3}} {{{{ V} _1} _2}}} = {\left[\begin{array}{c} 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _1} _3}$
${{{{{ T} _2}} {{{{ V} _1} _3}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0\end{array}\right]}} = {{{ V} _1} _4}$
${{{{{ T} _2}} {{{{ V} _1} _4}}} = {\left[\begin{array}{c} \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0\end{array}\right]}} = {{{ V} _1} _5}$
${{{{{ T} _3}} {{{{ V} _1} _5}}} = {\left[\begin{array}{c} \frac{1}{2}\\ \frac{1}{2}\\ -{\frac{1}{2}}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _1} _6}$
${{{{{ T} _2}} {{{{ V} _1} _6}}} = {\left[\begin{array}{c} 0\\ 1\\ 0\\ 0\end{array}\right]}} = {{{ V} _1} _7}$
${{{{{ T} _2}} {{{{ V} _1} _7}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ \frac{1}{2}\\ -{\frac{1}{2}}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _1} _8}$
${{{{{ T} _3}} {{{{ V} _1} _8}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{ V} _1} _9}$
${{{{{ T} _2}} {{{{ V} _1} _9}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _2} _0}$
${{{{{ T} _2}} {{{{ V} _2} _0}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}\\ 0\end{array}\right]}} = {{{ V} _2} _1}$
${{{{{ T} _3}} {{{{ V} _2} _1}}} = {\left[\begin{array}{c} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0\end{array}\right]}} = {{{ V} _2} _2}$
${{{{{ T} _2}} {{{{ V} _2} _2}}} = {\left[\begin{array}{c} 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{ V} _2} _3}$
${{{{{ T} _2}} {{{{ V} _2} _3}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0\end{array}\right]}} = {{{ V} _2} _4}$
${{{{{ T} _3}} {{{{ V} _2} _4}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}\\ 0\end{array}\right]}} = {{{ V} _2} _5}$
${{{{{ T} _2}} {{{{ V} _2} _5}}} = {\left[\begin{array}{c} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _2} _6}$
${{{{{ T} _2}} {{{{ V} _2} _6}}} = {\left[\begin{array}{c} \frac{1}{2}\\ 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{ V} _2} _7}$
${{{{{ T} _3}} {{{{ V} _2} _7}}} = {\left[\begin{array}{c} \frac{1}{2}\\ 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{ V} _2} _8}$
${{{{{ T} _2}} {{{{ V} _2} _8}}} = {\left[\begin{array}{c} 0\\ \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ V} _2} _9}$
${{{{{ T} _2}} {{{{ V} _2} _9}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{ V} _3} _0}$
${{{{{ T} _3}} {{{{ V} _3} _0}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ -{\frac{1}{2}}\\ \frac{1}{2}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _3} _1}$
${{{{{ T} _2}} {{{{ V} _3} _1}}} = {\left[\begin{array}{c} \frac{1}{2}\\ -{\frac{1}{2}}\\ \frac{1}{2}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _3} _2}$
${{{{{ T} _2}} {{{{ V} _3} _2}}} = {\left[\begin{array}{c} 0\\ 0\\ 1\\ 0\end{array}\right]}} = {{{ V} _3} _3}$
${{{{{ T} _3}} {{{{ V} _3} _3}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _3} _4}$
${{{{{ T} _2}} {{{{ V} _3} _4}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ V} _3} _5}$
${{{{{ T} _2}} {{{{ V} _3} _5}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0\end{array}\right]}} = {{{ V} _3} _6}$
${{{{{ T} _3}} {{{{ V} _3} _6}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0\\ \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _3} _7}$
${{{{{ T} _2}} {{{{ V} _3} _7}}} = {\left[\begin{array}{c} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0\\ \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _3} _8}$
${{{{{ T} _2}} {{{{ V} _3} _8}}} = {\left[\begin{array}{c} 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _3} _9}$
${{{{{ T} _3}} {{{{ V} _3} _9}}} = {\left[\begin{array}{c} \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ V} _4} _0}$
${{{{{ T} _2}} {{{{ V} _4} _0}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _4} _1}$
${{{{{ T} _2}} {{{{ V} _4} _1}}} = {\left[\begin{array}{c} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0\end{array}\right]}} = {{{ V} _4} _2}$
${{{{{ T} _3}} {{{{ V} _4} _2}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _4} _3}$
${{{{{ T} _2}} {{{{ V} _4} _3}}} = {\left[\begin{array}{c} \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _4} _4}$
${{{{{ T} _2}} {{{{ V} _4} _4}}} = {\left[\begin{array}{c} 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _4} _5}$
${{{{{ T} _3}} {{{{ V} _4} _4}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _4} _6}$
${{{{{ T} _2}} {{{{ V} _4} _6}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _4} _7}$
${{{{{ T} _2}} {{{{ V} _4} _7}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}\\ 0\end{array}\right]}} = {{{ V} _4} _8}$
${{{{{ T} _3}} {{{{ V} _4} _8}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}\\ 0\end{array}\right]}} = {{{ V} _4} _9}$
${{{{{ T} _2}} {{{{ V} _4} _9}}} = {\left[\begin{array}{c} \frac{1}{2}\\ 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _5} _0}$
${{{{{ T} _2}} {{{{ V} _5} _0}}} = {\left[\begin{array}{c} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _5} _1}$
${{{{{ T} _4}} {{{{ V} _5} _1}}} = {\left[\begin{array}{c} 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _5} _2}$
${{{{{ T} _2}} {{{{ V} _5} _2}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}\\ 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _5} _3}$
${{{{{ T} _2}} {{{{ V} _5} _3}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}\\ 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _5} _4}$
${{{{{ T} _3}} {{{{ V} _5} _4}}} = {\left[\begin{array}{c} 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _5} _5}$
${{{{{ T} _3}} {{{{ V} _5} _5}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _5} _6}$
${{{{{ T} _2}} {{{{ V} _5} _6}}} = {\left[\begin{array}{c} 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _5} _7}$
${{{{{ T} _2}} {{{{ V} _5} _7}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _5} _8}$
${{{{{ T} _3}} {{{{ V} _5} _8}}} = {\left[\begin{array}{c} 0\\ 0\\ -{1}\\ 0\end{array}\right]}} = {{{ V} _5} _9}$
${{{{{ T} _2}} {{{{ V} _5} _9}}} = {\left[\begin{array}{c} \frac{1}{2}\\ \frac{1}{2}\\ -{\frac{1}{2}}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _6} _0}$
${{{{{ T} _2}} {{{{ V} _6} _0}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ \frac{1}{2}\\ -{\frac{1}{2}}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _6} _1}$
${{{{{ T} _3}} {{{{ V} _6} _0}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}\\ 0\end{array}\right]}} = {{{ V} _6} _2}$
${{{{{ T} _2}} {{{{ V} _6} _2}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}\\ 0\end{array}\right]}} = {{{ V} _6} _3}$
${{{{{ T} _2}} {{{{ V} _6} _3}}} = {\left[\begin{array}{c} 0\\ \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ V} _6} _4}$
${{{{{ T} _3}} {{{{ V} _6} _4}}} = {\left[\begin{array}{c} 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{ V} _6} _5}$
${{{{{ T} _2}} {{{{ V} _6} _5}}} = {\left[\begin{array}{c} \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ V} _6} _6}$
${{{{{ T} _2}} {{{{ V} _6} _6}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ V} _6} _7}$
${{{{{ T} _4}} {{{{ V} _6} _7}}} = {\left[\begin{array}{c} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0\\ -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ V} _6} _8}$
${{{{{ T} _2}} {{{{ V} _6} _8}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0\\ -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ V} _6} _9}$
${{{{{ T} _2}} {{{{ V} _6} _9}}} = {\left[\begin{array}{c} 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _7} _0}$
${{{{{ T} _3}} {{{{ V} _7} _0}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _7} _1}$
${{{{{ T} _2}} {{{{ V} _7} _1}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _7} _2}$
${{{{{ T} _2}} {{{{ V} _7} _2}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0\end{array}\right]}} = {{{ V} _7} _3}$
${{{{{ T} _4}} {{{{ V} _7} _2}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _7} _4}$
${{{{{ T} _2}} {{{{ V} _7} _4}}} = {\left[\begin{array}{c} \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _7} _5}$
${{{{{ T} _2}} {{{{ V} _7} _5}}} = {\left[\begin{array}{c} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0\end{array}\right]}} = {{{ V} _7} _6}$
${{{{{ T} _3}} {{{{ V} _6} _8}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ -{\frac{1}{2}}\\ -{\frac{1}{2}}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _7} _7}$
${{{{{ T} _2}} {{{{ V} _7} _7}}} = {\left[\begin{array}{c} 1\\ 0\\ 0\\ 0\end{array}\right]}} = {{{ V} _7} _8}$
${{{{{ T} _2}} {{{{ V} _7} _8}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ \frac{1}{2}\\ \frac{1}{2}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _7} _9}$
${{{{{ T} _4}} {{{{ V} _7} _7}}} = {\left[\begin{array}{c} \frac{1}{2}\\ -{\frac{1}{2}}\\ -{\frac{1}{2}}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _8} _0}$
${{{{{ T} _2}} {{{{ V} _8} _0}}} = {\left[\begin{array}{c} \frac{1}{2}\\ \frac{1}{2}\\ \frac{1}{2}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _8} _1}$
${{{{{ T} _2}} {{{{ V} _8} _1}}} = {\left[\begin{array}{c} -{1}\\ 0\\ 0\\ 0\end{array}\right]}} = {{{ V} _8} _2}$
${{{{{ T} _3}} {{{{ V} _8} _2}}} = {\left[\begin{array}{c} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0\end{array}\right]}} = {{{ V} _8} _3}$
${{{{{ T} _2}} {{{{ V} _8} _3}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0\end{array}\right]}} = {{{ V} _8} _4}$
${{{{{ T} _2}} {{{{ V} _8} _4}}} = {\left[\begin{array}{c} 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _8} _5}$
${{{{{ T} _3}} {{{{ V} _8} _0}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _8} _6}$
${{{{{ T} _2}} {{{{ V} _8} _6}}} = {\left[\begin{array}{c} 0\\ \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _8} _7}$
${{{{{ T} _2}} {{{{ V} _8} _7}}} = {\left[\begin{array}{c} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _8} _8}$
${{{{{ T} _3}} {{{{ V} _8} _6}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0\\ \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ V} _8} _9}$
${{{{{ T} _2}} {{{{ V} _8} _9}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0\end{array}\right]}} = {{{ V} _9} _0}$
${{{{{ T} _2}} {{{{ V} _9} _0}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}\\ 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{ V} _9} _1}$
${{{{{ T} _3}} {{{{ V} _9} _1}}} = {\left[\begin{array}{c} 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _9} _2}$
${{{{{ T} _2}} {{{{ V} _9} _2}}} = {\left[\begin{array}{c} \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0\end{array}\right]}} = {{{ V} _9} _3}$
${{{{{ T} _2}} {{{{ V} _9} _3}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0\end{array}\right]}} = {{{ V} _9} _4}$
${{{{{ T} _3}} {{{{ V} _9} _4}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ -{\frac{1}{2}}\\ \frac{1}{2}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _9} _5}$
${{{{{ T} _2}} {{{{ V} _9} _5}}} = {\left[\begin{array}{c} 0\\ -{1}\\ 0\\ 0\end{array}\right]}} = {{{ V} _9} _6}$
${{{{{ T} _2}} {{{{ V} _9} _6}}} = {\left[\begin{array}{c} \frac{1}{2}\\ -{\frac{1}{2}}\\ \frac{1}{2}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _9} _7}$
${{{{{ T} _4}} {{{{ V} _9} _5}}} = {\left[\begin{array}{c} 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _9} _8}$
${{{{{ T} _4}} {{{{ V} _9} _4}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}\\ 0\end{array}\right]}} = {{{ V} _9} _9}$
${{{{{ T} _2}} {{{{ V} _9} _9}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}\\ 0\end{array}\right]}} = {{{{ V} _1} _0} _0}$
${{{{{ T} _2}} {{{{{ V} _1} _0} _0}}} = {\left[\begin{array}{c} 0\\ -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ V} _1} _0} _1}$
${{{{{ T} _4}} {{{{ V} _9} _1}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}\\ 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ V} _1} _0} _2}$
${{{{{ T} _2}} {{{{{ V} _1} _0} _2}}} = {\left[\begin{array}{c} \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0\end{array}\right]}} = {{{{ V} _1} _0} _3}$
${{{{{ T} _2}} {{{{{ V} _1} _0} _3}}} = {\left[\begin{array}{c} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0\\ \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ V} _1} _0} _4}$
${{{{{ T} _4}} {{{{ V} _8} _6}}} = {\left[\begin{array}{c} \frac{1}{2}\\ \frac{1}{2}\\ \frac{1}{2}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{{ V} _1} _0} _5}$
${{{{{ T} _2}} {{{{{ V} _1} _0} _5}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ \frac{1}{2}\\ \frac{1}{2}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{{ V} _1} _0} _6}$
${{{{{ T} _2}} {{{{{ V} _1} _0} _6}}} = {\left[\begin{array}{c} 0\\ 0\\ 0\\ -{1}\end{array}\right]}} = {{{{ V} _1} _0} _7}$
${{{{{ T} _3}} {{{{{ V} _1} _0} _7}}} = {\left[\begin{array}{c} 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ V} _1} _0} _8}$
${{{{{ T} _2}} {{{{{ V} _1} _0} _8}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{{ V} _1} _0} _9}$
${{{{{ T} _2}} {{{{{ V} _1} _0} _9}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{{ V} _1} _1} _0}$
${{{{{ T} _3}} {{{{{ V} _1} _0} _8}}} = {\left[\begin{array}{c} 0\\ -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ V} _1} _1} _1}$
${{{{{ T} _3}} {{{{ V} _6} _6}}} = {\left[\begin{array}{c} 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{{ V} _1} _1} _2}$
${{{{{ T} _2}} {{{{{ V} _1} _1} _2}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}\\ 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ V} _1} _1} _3}$
${{{{{ T} _2}} {{{{{ V} _1} _1} _3}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}\\ 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ V} _1} _1} _4}$
${{{{{ T} _3}} {{{{{ V} _1} _1} _4}}} = {\left[\begin{array}{c} 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ V} _1} _1} _5}$
${{{{{ T} _3}} {{{{ V} _6} _2}}} = {\left[\begin{array}{c} 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{{ V} _1} _1} _6}$
${{{{{ T} _3}} {{{{ V} _5} _7}}} = {\left[\begin{array}{c} 0\\ \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ V} _1} _1} _7}$
${{{{{ T} _4}} {{{{ V} _5} _5}}} = {\left[\begin{array}{c} \frac{1}{2}\\ 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ V} _1} _1} _8}$
${{{{{ T} _2}} {{{{{ V} _1} _1} _8}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ V} _1} _1} _9}$
${{{{{ T} _2}} {{{{{ V} _1} _1} _9}}} = {\left[\begin{array}{c} 0\\ -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ V} _1} _2} _0}$

All Transforms:

${{{{{ T} _2}} {{{ T} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{ T} _5}$
${{{{{ T} _3}} {{{ T} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{ T} _6}$
${{{{{ T} _4}} {{{ T} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{ T} _7}$
${{{{{ T} _3}} {{{ T} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{ T} _8}$
${{{{{ T} _4}} {{{ T} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{ T} _9}$
${{{{{ T} _2}} {{{ T} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _1} _0}$
${{{{{ T} _3}} {{{ T} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{ T} _1} _1}$
${{{{{ T} _4}} {{{ T} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _1} _2}$
${{{{{ T} _2}} {{{ T} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{ T} _1} _3}$
${{{{{ T} _4}} {{{ T} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{ T} _1} _4}$
${{{{{ T} _2}} {{{ T} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _1} _5}$
${{{{{ T} _3}} {{{ T} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{ T} _1} _6}$
${{{{{ T} _4}} {{{ T} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _1} _7}$
${{{{{ T} _2}} {{{ T} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{ T} _1} _8}$
${{{{{ T} _4}} {{{ T} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{ T} _1} _9}$
${{{{{ T} _2}} {{{{ T} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _2} _0}$
${{{{{ T} _3}} {{{{ T} _1} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{ T} _2} _1}$
${{{{{ T} _4}} {{{{ T} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _2} _2}$
${{{{{ T} _2}} {{{{ T} _1} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _2} _3}$
${{{{{ T} _3}} {{{{ T} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _2} _4}$
${{{{{ T} _4}} {{{{ T} _1} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{ T} _2} _5}$
${{{{{ T} _2}} {{{{ T} _1} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _2} _6}$
${{{{{ T} _4}} {{{{ T} _1} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _2} _7}$
${{{{{ T} _2}} {{{{ T} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{ T} _2} _8}$
${{{{{ T} _3}} {{{{ T} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _2} _9}$
${{{{{ T} _2}} {{{{ T} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{ T} _3} _0}$
${{{{{ T} _4}} {{{{ T} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{ T} _3} _1}$
${{{{{ T} _2}} {{{{ T} _1} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{ T} _3} _2}$
${{{{{ T} _3}} {{{{ T} _1} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{ T} _3} _3}$
${{{{{ T} _4}} {{{{ T} _1} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _3} _4}$
${{{{{ T} _2}} {{{{ T} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _3} _5}$
${{{{{ T} _3}} {{{{ T} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _3} _6}$
${{{{{ T} _4}} {{{{ T} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{ T} _3} _7}$
${{{{{ T} _2}} {{{{ T} _1} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{ T} _3} _8}$
${{{{{ T} _4}} {{{{ T} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _3} _9}$
${{{{{ T} _2}} {{{{ T} _1} _8}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _4} _0}$
${{{{{ T} _3}} {{{{ T} _1} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _4} _1}$
${{{{{ T} _2}} {{{{ T} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _4} _2}$
${{{{{ T} _4}} {{{{ T} _1} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{ T} _4} _3}$
${{{{{ T} _3}} {{{{ T} _2} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{ T} _4} _4}$
${{{{{ T} _4}} {{{{ T} _2} _0}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _4} _5}$
${{{{{ T} _3}} {{{{ T} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{ T} _4} _6}$
${{{{{ T} _4}} {{{{ T} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{ T} _4} _7}$
${{{{{ T} _4}} {{{{ T} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _4} _8}$
${{{{{ T} _2}} {{{{ T} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _4} _9}$
${{{{{ T} _3}} {{{{ T} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{ T} _5} _0}$
${{{{{ T} _4}} {{{{ T} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _5} _1}$
${{{{{ T} _2}} {{{{ T} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{ T} _5} _2}$
${{{{{ T} _3}} {{{{ T} _2} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{ T} _5} _3}$
${{{{{ T} _4}} {{{{ T} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _5} _4}$
${{{{{ T} _2}} {{{{ T} _2} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _5} _5}$
${{{{{ T} _4}} {{{{ T} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{ T} _5} _6}$
${{{{{ T} _2}} {{{{ T} _2} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{ T} _5} _7}$
${{{{{ T} _3}} {{{{ T} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{ T} _5} _8}$
${{{{{ T} _2}} {{{{ T} _2} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{ T} _5} _9}$
${{{{{ T} _4}} {{{{ T} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _6} _0}$
${{{{{ T} _3}} {{{{ T} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _6} _1}$
${{{{{ T} _4}} {{{{ T} _2} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{ T} _6} _2}$
${{{{{ T} _2}} {{{{ T} _2} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{ T} _6} _3}$
${{{{{ T} _3}} {{{{ T} _2} _9}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _6} _4}$
${{{{{ T} _2}} {{{{ T} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _6} _5}$
${{{{{ T} _3}} {{{{ T} _3} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _6} _6}$
${{{{{ T} _2}} {{{{ T} _3} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _6} _7}$
${{{{{ T} _3}} {{{{ T} _3} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _6} _8}$
${{{{{ T} _4}} {{{{ T} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{ T} _6} _9}$
${{{{{ T} _2}} {{{{ T} _3} _3}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& 0& -{1}& 0\\ 0& 0& 0& -{1}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{ T} _7} _0}$
${{{{{ T} _3}} {{{{ T} _3} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{ T} _7} _1}$
${{{{{ T} _4}} {{{{ T} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{ T} _7} _2}$
${{{{{ T} _2}} {{{{ T} _3} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _7} _3}$
${{{{{ T} _4}} {{{{ T} _3} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _7} _4}$
${{{{{ T} _2}} {{{{ T} _3} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{ T} _7} _5}$
${{{{{ T} _3}} {{{{ T} _3} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{ T} _7} _6}$
${{{{{ T} _4}} {{{{ T} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _7} _7}$
${{{{{ T} _2}} {{{{ T} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _7} _8}$
${{{{{ T} _3}} {{{{ T} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{ T} _7} _9}$
${{{{{ T} _4}} {{{{ T} _3} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _8} _0}$
${{{{{ T} _2}} {{{{ T} _3} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{ T} _8} _1}$
${{{{{ T} _4}} {{{{ T} _3} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{ T} _8} _2}$
${{{{{ T} _2}} {{{{ T} _3} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{ T} _8} _3}$
${{{{{ T} _3}} {{{{ T} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _8} _4}$
${{{{{ T} _2}} {{{{ T} _3} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{ T} _8} _5}$
${{{{{ T} _4}} {{{{ T} _3} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _8} _6}$
${{{{{ T} _3}} {{{{ T} _4} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{ T} _8} _7}$
${{{{{ T} _4}} {{{{ T} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _8} _8}$
${{{{{ T} _2}} {{{{ T} _4} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{ T} _8} _9}$
${{{{{ T} _3}} {{{{ T} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{ T} _9} _0}$
${{{{{ T} _2}} {{{{ T} _4} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _9} _1}$
${{{{{ T} _3}} {{{{ T} _4} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{ T} _9} _2}$
${{{{{ T} _2}} {{{{ T} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _9} _3}$
${{{{{ T} _4}} {{{{ T} _4} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{ T} _9} _4}$
${{{{{ T} _2}} {{{{ T} _4} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{ T} _9} _5}$
${{{{{ T} _3}} {{{{ T} _4} _4}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ 1& 0& 0& 0\\ 0& 0& 0& -{1}\\ 0& 0& 1& 0\end{array}\right]}} = {{{ T} _9} _6}$
${{{{{ T} _4}} {{{{ T} _4} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{ T} _9} _7}$
${{{{{ T} _2}} {{{{ T} _4} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _9} _8}$
${{{{{ T} _4}} {{{{ T} _4} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _9} _9}$
${{{{{ T} _2}} {{{{ T} _4} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _1} _0} _0}$
${{{{{ T} _3}} {{{{ T} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _0} _1}$
${{{{{ T} _4}} {{{{ T} _4} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _1} _0} _2}$
${{{{{ T} _2}} {{{{ T} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{ T} _1} _0} _3}$
${{{{{ T} _4}} {{{{ T} _4} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _1} _0} _4}$
${{{{{ T} _2}} {{{{ T} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _1} _0} _5}$
${{{{{ T} _4}} {{{{ T} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _0} _6}$
${{{{{ T} _3}} {{{{ T} _4} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _1} _0} _7}$
${{{{{ T} _4}} {{{{ T} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _0} _8}$
${{{{{ T} _3}} {{{{ T} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _1} _0} _9}$
${{{{{ T} _4}} {{{{ T} _5} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _1} _1} _0}$
${{{{{ T} _4}} {{{{ T} _5} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _1} _1}$
${{{{{ T} _2}} {{{{ T} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _1} _2}$
${{{{{ T} _3}} {{{{ T} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _1} _3}$
${{{{{ T} _4}} {{{{ T} _5} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _1} _1} _4}$
${{{{{ T} _2}} {{{{ T} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _1} _1} _5}$
${{{{{ T} _3}} {{{{ T} _5} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _1} _6}$
${{{{{ T} _4}} {{{{ T} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _1} _7}$
${{{{{ T} _2}} {{{{ T} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _1} _8}$
${{{{{ T} _4}} {{{{ T} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _1} _9}$
${{{{{ T} _2}} {{{{ T} _5} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _2} _0}$
${{{{{ T} _3}} {{{{ T} _5} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _1} _2} _1}$
${{{{{ T} _2}} {{{{ T} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _2} _2}$
${{{{{ T} _4}} {{{{ T} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _1} _2} _3}$
${{{{{ T} _3}} {{{{ T} _5} _7}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _2} _4}$
${{{{{ T} _4}} {{{{ T} _5} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{ T} _1} _2} _5}$
${{{{{ T} _2}} {{{{ T} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _1} _2} _6}$
${{{{{ T} _3}} {{{{ T} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{ T} _1} _2} _7}$
${{{{{ T} _2}} {{{{ T} _5} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _2} _8}$
${{{{{ T} _3}} {{{{ T} _5} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _2} _9}$
${{{{{ T} _2}} {{{{ T} _6} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _3} _0}$
${{{{{ T} _2}} {{{{ T} _6} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _3} _1}$
${{{{{ T} _3}} {{{{ T} _6} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _1} _3} _2}$
${{{{{ T} _4}} {{{{ T} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _3} _3}$
${{{{{ T} _2}} {{{{ T} _6} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{ T} _1} _3} _4}$
${{{{{ T} _4}} {{{{ T} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _1} _3} _5}$
${{{{{ T} _2}} {{{{ T} _6} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _1} _3} _6}$
${{{{{ T} _4}} {{{{ T} _6} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _1} _3} _7}$
${{{{{ T} _2}} {{{{ T} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _3} _8}$
${{{{{ T} _3}} {{{{ T} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _3} _9}$
${{{{{ T} _4}} {{{{ T} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _4} _0}$
${{{{{ T} _3}} {{{{ T} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _4} _1}$
${{{{{ T} _4}} {{{{ T} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _4} _2}$
${{{{{ T} _2}} {{{{ T} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _1} _4} _3}$
${{{{{ T} _3}} {{{{ T} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _1} _4} _4}$
${{{{{ T} _3}} {{{{ T} _6} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _4} _5}$
${{{{{ T} _2}} {{{{ T} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _1} _4} _6}$
${{{{{ T} _3}} {{{{ T} _6} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _4} _7}$
${{{{{ T} _4}} {{{{ T} _6} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _4} _8}$
${{{{{ T} _2}} {{{{ T} _6} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _4} _9}$
${{{{{ T} _4}} {{{{ T} _6} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _1} _5} _0}$
${{{{{ T} _3}} {{{{ T} _7} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _5} _1}$
${{{{{ T} _4}} {{{{ T} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{ T} _1} _5} _2}$
${{{{{ T} _2}} {{{{ T} _7} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _1} _5} _3}$
${{{{{ T} _3}} {{{{ T} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _5} _4}$
${{{{{ T} _4}} {{{{ T} _7} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _1} _5} _5}$
${{{{{ T} _2}} {{{{ T} _7} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _1} _5} _6}$
${{{{{ T} _4}} {{{{ T} _7} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _1} _5} _7}$
${{{{{ T} _2}} {{{{ T} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _5} _8}$
${{{{{ T} _3}} {{{{ T} _7} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _1} _5} _9}$
${{{{{ T} _2}} {{{{ T} _7} _4}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _6} _0}$
${{{{{ T} _4}} {{{{ T} _7} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _6} _1}$
${{{{{ T} _3}} {{{{ T} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _1} _6} _2}$
${{{{{ T} _4}} {{{{ T} _7} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _6} _3}$
${{{{{ T} _4}} {{{{ T} _7} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _1} _6} _4}$
${{{{{ T} _4}} {{{{ T} _7} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _6} _5}$
${{{{{ T} _2}} {{{{ T} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _1} _6} _6}$
${{{{{ T} _3}} {{{{ T} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _6} _7}$
${{{{{ T} _4}} {{{{ T} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _6} _8}$
${{{{{ T} _2}} {{{{ T} _7} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _1} _6} _9}$
${{{{{ T} _3}} {{{{ T} _7} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _7} _0}$
${{{{{ T} _4}} {{{{ T} _7} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _7} _1}$
${{{{{ T} _2}} {{{{ T} _8} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _1} _7} _2}$
${{{{{ T} _4}} {{{{ T} _8} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _7} _3}$
${{{{{ T} _2}} {{{{ T} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _7} _4}$
${{{{{ T} _3}} {{{{ T} _8} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _1} _7} _5}$
${{{{{ T} _2}} {{{{ T} _8} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _7} _6}$
${{{{{ T} _4}} {{{{ T} _8} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _1} _7} _7}$
${{{{{ T} _3}} {{{{ T} _8} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _1} _7} _8}$
${{{{{ T} _4}} {{{{ T} _8} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _7} _9}$
${{{{{ T} _2}} {{{{ T} _8} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _8} _0}$
${{{{{ T} _3}} {{{{ T} _8} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _8} _1}$
${{{{{ T} _2}} {{{{ T} _8} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{ T} _1} _8} _2}$
${{{{{ T} _3}} {{{{ T} _8} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _1} _8} _3}$
${{{{{ T} _2}} {{{{ T} _8} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{ T} _1} _8} _4}$
${{{{{ T} _2}} {{{{ T} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _1} _8} _5}$
${{{{{ T} _3}} {{{{ T} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _8} _6}$
${{{{{ T} _4}} {{{{ T} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _8} _7}$
${{{{{ T} _4}} {{{{ T} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _8} _8}$
${{{{{ T} _4}} {{{{ T} _8} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _1} _8} _9}$
${{{{{ T} _2}} {{{{ T} _9} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _9} _0}$
${{{{{ T} _3}} {{{{ T} _9} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _9} _1}$
${{{{{ T} _3}} {{{{ T} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _9} _2}$
${{{{{ T} _4}} {{{{ T} _9} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _9} _3}$
${{{{{ T} _2}} {{{{ T} _9} _2}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _1} _9} _4}$
${{{{{ T} _3}} {{{{ T} _9} _2}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _9} _5}$
${{{{{ T} _2}} {{{{ T} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _1} _9} _6}$
${{{{{ T} _3}} {{{{ T} _9} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _9} _7}$
${{{{{ T} _2}} {{{{ T} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _1} _9} _8}$
${{{{{ T} _2}} {{{{ T} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _9} _9}$
${{{{{ T} _4}} {{{{ T} _9} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _2} _0} _0}$
${{{{{ T} _2}} {{{{ T} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _2} _0} _1}$
${{{{{ T} _3}} {{{{ T} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _0} _2}$
${{{{{ T} _4}} {{{{ T} _9} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{ T} _2} _0} _3}$
${{{{{ T} _2}} {{{{ T} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _0} _4}$
${{{{{ T} _4}} {{{{ T} _9} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _2} _0} _5}$
${{{{{ T} _2}} {{{{ T} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _0} _6}$
${{{{{ T} _2}} {{{{ T} _9} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _0} _7}$
${{{{{ T} _4}} {{{{ T} _9} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _0} _8}$
${{{{{ T} _2}} {{{{{ T} _1} _0} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _0} _9}$
${{{{{ T} _3}} {{{{{ T} _1} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _1} _0}$
${{{{{ T} _4}} {{{{{ T} _1} _0} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _2} _1} _1}$
${{{{{ T} _2}} {{{{{ T} _1} _0} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _1} _2}$
${{{{{ T} _3}} {{{{{ T} _1} _0} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _2} _1} _3}$
${{{{{ T} _4}} {{{{{ T} _1} _0} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _1} _4}$
${{{{{ T} _2}} {{{{{ T} _1} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _1} _5}$
${{{{{ T} _4}} {{{{{ T} _1} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _2} _1} _6}$
${{{{{ T} _2}} {{{{{ T} _1} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _2} _1} _7}$
${{{{{ T} _3}} {{{{{ T} _1} _0} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _1} _8}$
${{{{{ T} _2}} {{{{{ T} _1} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _2} _1} _9}$
${{{{{ T} _4}} {{{{{ T} _1} _0} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _2} _2} _0}$
${{{{{ T} _2}} {{{{{ T} _1} _0} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _2} _1}$
${{{{{ T} _3}} {{{{{ T} _1} _0} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _2} _2}$
${{{{{ T} _2}} {{{{{ T} _1} _0} _6}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _2} _3}$
${{{{{ T} _2}} {{{{{ T} _1} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _2} _4}$
${{{{{ T} _3}} {{{{{ T} _1} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _2} _5}$
${{{{{ T} _4}} {{{{{ T} _1} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _2} _2} _6}$
${{{{{ T} _2}} {{{{{ T} _1} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _2} _7}$
${{{{{ T} _4}} {{{{{ T} _1} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _2} _8}$
${{{{{ T} _2}} {{{{{ T} _1} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _2} _9}$
${{{{{ T} _3}} {{{{{ T} _1} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _3} _0}$
${{{{{ T} _4}} {{{{{ T} _1} _0} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _2} _3} _1}$
${{{{{ T} _2}} {{{{{ T} _1} _1} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _2} _3} _2}$
${{{{{ T} _4}} {{{{{ T} _1} _1} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _2} _3} _3}$
${{{{{ T} _2}} {{{{{ T} _1} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _3} _4}$
${{{{{ T} _4}} {{{{{ T} _1} _1} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _3} _5}$
${{{{{ T} _3}} {{{{{ T} _1} _1} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _3} _6}$
${{{{{ T} _4}} {{{{{ T} _1} _1} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _3} _7}$
${{{{{ T} _3}} {{{{{ T} _1} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _2} _3} _8}$
${{{{{ T} _4}} {{{{{ T} _1} _1} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _3} _9}$
${{{{{ T} _4}} {{{{{ T} _1} _1} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _2} _4} _0}$
${{{{{ T} _2}} {{{{{ T} _1} _1} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _2} _4} _1}$
${{{{{ T} _3}} {{{{{ T} _1} _1} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _2} _4} _2}$
${{{{{ T} _4}} {{{{{ T} _1} _1} _5}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _2} _4} _3}$
${{{{{ T} _3}} {{{{{ T} _1} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _4} _4}$
${{{{{ T} _4}} {{{{{ T} _1} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _4} _5}$
${{{{{ T} _2}} {{{{{ T} _1} _1} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _2} _4} _6}$
${{{{{ T} _4}} {{{{{ T} _1} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _4} _7}$
${{{{{ T} _2}} {{{{{ T} _1} _1} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _2} _4} _8}$
${{{{{ T} _3}} {{{{{ T} _1} _1} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _4} _9}$
${{{{{ T} _2}} {{{{{ T} _1} _1} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _2} _5} _0}$
${{{{{ T} _4}} {{{{{ T} _1} _1} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _5} _1}$
${{{{{ T} _3}} {{{{{ T} _1} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _2} _5} _2}$
${{{{{ T} _4}} {{{{{ T} _1} _2} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _5} _3}$
${{{{{ T} _2}} {{{{{ T} _1} _2} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _5} _4}$
${{{{{ T} _3}} {{{{{ T} _1} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _5} _5}$
${{{{{ T} _2}} {{{{{ T} _1} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _5} _6}$
${{{{{ T} _3}} {{{{{ T} _1} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _2} _5} _7}$
${{{{{ T} _2}} {{{{{ T} _1} _2} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _5} _8}$
${{{{{ T} _2}} {{{{{ T} _1} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _2} _5} _9}$
${{{{{ T} _3}} {{{{{ T} _1} _2} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _6} _0}$
${{{{{ T} _4}} {{{{{ T} _1} _2} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _6} _1}$
${{{{{ T} _4}} {{{{{ T} _1} _2} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{ T} _2} _6} _2}$
${{{{{ T} _4}} {{{{{ T} _1} _2} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _2} _6} _3}$
${{{{{ T} _2}} {{{{{ T} _1} _2} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _2} _6} _4}$
${{{{{ T} _3}} {{{{{ T} _1} _2} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _6} _5}$
${{{{{ T} _3}} {{{{{ T} _1} _2} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _2} _6} _6}$
${{{{{ T} _4}} {{{{{ T} _1} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _6} _7}$
${{{{{ T} _2}} {{{{{ T} _1} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _6} _8}$
${{{{{ T} _3}} {{{{{ T} _1} _2} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _6} _9}$
${{{{{ T} _3}} {{{{{ T} _1} _3} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _2} _7} _0}$
${{{{{ T} _2}} {{{{{ T} _1} _3} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _7} _1}$
${{{{{ T} _4}} {{{{{ T} _1} _3} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _7} _2}$
${{{{{ T} _2}} {{{{{ T} _1} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _7} _3}$
${{{{{ T} _3}} {{{{{ T} _1} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _7} _4}$
${{{{{ T} _4}} {{{{{ T} _1} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _2} _7} _5}$
${{{{{ T} _2}} {{{{{ T} _1} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _7} _6}$
${{{{{ T} _4}} {{{{{ T} _1} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _7} _7}$
${{{{{ T} _2}} {{{{{ T} _1} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _2} _7} _8}$
${{{{{ T} _3}} {{{{{ T} _1} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _7} _9}$
${{{{{ T} _2}} {{{{{ T} _1} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _2} _8} _0}$
${{{{{ T} _4}} {{{{{ T} _1} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _2} _8} _1}$
${{{{{ T} _4}} {{{{{ T} _1} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _2} _8} _2}$
${{{{{ T} _4}} {{{{{ T} _1} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _2} _8} _3}$
${{{{{ T} _2}} {{{{{ T} _1} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _8} _4}$
${{{{{ T} _3}} {{{{{ T} _1} _3} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _8} _5}$
${{{{{ T} _4}} {{{{{ T} _1} _3} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _8} _6}$
${{{{{ T} _2}} {{{{{ T} _1} _3} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{ T} _2} _8} _7}$
${{{{{ T} _3}} {{{{{ T} _1} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _2} _8} _8}$
${{{{{ T} _2}} {{{{{ T} _1} _4} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _8} _9}$
${{{{{ T} _4}} {{{{{ T} _1} _4} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _9} _0}$
${{{{{ T} _2}} {{{{{ T} _1} _4} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _2} _9} _1}$
${{{{{ T} _3}} {{{{{ T} _1} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _9} _2}$
${{{{{ T} _4}} {{{{{ T} _1} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _9} _3}$
${{{{{ T} _4}} {{{{{ T} _1} _4} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _9} _4}$
${{{{{ T} _4}} {{{{{ T} _1} _4} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _2} _9} _5}$
${{{{{ T} _2}} {{{{{ T} _1} _4} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _9} _6}$
${{{{{ T} _3}} {{{{{ T} _1} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _9} _7}$
${{{{{ T} _2}} {{{{{ T} _1} _4} _5}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _2} _9} _8}$
${{{{{ T} _3}} {{{{{ T} _1} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _9} _9}$
${{{{{ T} _2}} {{{{{ T} _1} _4} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _3} _0} _0}$
${{{{{ T} _3}} {{{{{ T} _1} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _0} _1}$
${{{{{ T} _4}} {{{{{ T} _1} _4} _6}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _3} _0} _2}$
${{{{{ T} _2}} {{{{{ T} _1} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _3} _0} _3}$
${{{{{ T} _3}} {{{{{ T} _1} _4} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _0} _4}$
${{{{{ T} _4}} {{{{{ T} _1} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _0} _5}$
${{{{{ T} _2}} {{{{{ T} _1} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _3} _0} _6}$
${{{{{ T} _4}} {{{{{ T} _1} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _0} _7}$
${{{{{ T} _2}} {{{{{ T} _1} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _0} _8}$
${{{{{ T} _3}} {{{{{ T} _1} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _3} _0} _9}$
${{{{{ T} _2}} {{{{{ T} _1} _5} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _1} _0}$
${{{{{ T} _4}} {{{{{ T} _1} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _3} _1} _1}$
${{{{{ T} _3}} {{{{{ T} _1} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _1} _2}$
${{{{{ T} _4}} {{{{{ T} _1} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _1} _3}$
${{{{{ T} _4}} {{{{{ T} _1} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{ T} _3} _1} _4}$
${{{{{ T} _3}} {{{{{ T} _1} _5} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _1} _5}$
${{{{{ T} _4}} {{{{{ T} _1} _5} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _3} _1} _6}$
${{{{{ T} _2}} {{{{{ T} _1} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _3} _1} _7}$
${{{{{ T} _3}} {{{{{ T} _1} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _1} _8}$
${{{{{ T} _4}} {{{{{ T} _1} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _1} _9}$
${{{{{ T} _2}} {{{{{ T} _1} _5} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _3} _2} _0}$
${{{{{ T} _4}} {{{{{ T} _1} _5} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _3} _2} _1}$
${{{{{ T} _2}} {{{{{ T} _1} _5} _6}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _2} _2}$
${{{{{ T} _3}} {{{{{ T} _1} _5} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _3} _2} _3}$
${{{{{ T} _2}} {{{{{ T} _1} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _2} _4}$
${{{{{ T} _4}} {{{{{ T} _1} _5} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _3} _2} _5}$
${{{{{ T} _3}} {{{{{ T} _1} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _3} _2} _6}$
${{{{{ T} _4}} {{{{{ T} _1} _5} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _2} _7}$
${{{{{ T} _2}} {{{{{ T} _1} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _2} _8}$
${{{{{ T} _3}} {{{{{ T} _1} _5} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _2} _9}$
${{{{{ T} _2}} {{{{{ T} _1} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _3} _0}$
${{{{{ T} _3}} {{{{{ T} _1} _6} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _3} _3} _1}$
${{{{{ T} _2}} {{{{{ T} _1} _6} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _3} _2}$
${{{{{ T} _2}} {{{{{ T} _1} _6} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _3} _3} _3}$
${{{{{ T} _3}} {{{{{ T} _1} _6} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _3} _4}$
${{{{{ T} _4}} {{{{{ T} _1} _6} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _3} _5}$
${{{{{ T} _2}} {{{{{ T} _1} _6} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _3} _6}$
${{{{{ T} _4}} {{{{{ T} _1} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _3} _7}$
${{{{{ T} _2}} {{{{{ T} _1} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _3} _8}$
${{{{{ T} _4}} {{{{{ T} _1} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _3} _3} _9}$
${{{{{ T} _2}} {{{{{ T} _1} _6} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _4} _0}$
${{{{{ T} _4}} {{{{{ T} _1} _6} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _4} _1}$
${{{{{ T} _3}} {{{{{ T} _1} _6} _6}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{1}& 0& 0& 0\\ 0& 1& 0& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{ T} _3} _4} _2}$
${{{{{ T} _4}} {{{{{ T} _1} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _4} _3}$
${{{{{ T} _3}} {{{{{ T} _1} _6} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _4} _4}$
${{{{{ T} _4}} {{{{{ T} _1} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _4} _5}$
${{{{{ T} _4}} {{{{{ T} _1} _6} _8}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _4} _6}$
${{{{{ T} _2}} {{{{{ T} _1} _6} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _4} _7}$
${{{{{ T} _3}} {{{{{ T} _1} _6} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _4} _8}$
${{{{{ T} _4}} {{{{{ T} _1} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _4} _9}$
${{{{{ T} _2}} {{{{{ T} _1} _7} _0}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{1}& 0& 0\\ 0& 0& -{1}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{ T} _3} _5} _0}$
${{{{{ T} _3}} {{{{{ T} _1} _7} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _5} _1}$
${{{{{ T} _4}} {{{{{ T} _1} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _5} _2}$
${{{{{ T} _2}} {{{{{ T} _1} _7} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _5} _3}$
${{{{{ T} _4}} {{{{{ T} _1} _7} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _5} _4}$
${{{{{ T} _2}} {{{{{ T} _1} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _5} _5}$
${{{{{ T} _3}} {{{{{ T} _1} _7} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{ T} _3} _5} _6}$
${{{{{ T} _2}} {{{{{ T} _1} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _5} _7}$
${{{{{ T} _4}} {{{{{ T} _1} _7} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _5} _8}$
${{{{{ T} _3}} {{{{{ T} _1} _7} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _5} _9}$
${{{{{ T} _4}} {{{{{ T} _1} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _6} _0}$
${{{{{ T} _2}} {{{{{ T} _1} _7} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _6} _1}$
${{{{{ T} _3}} {{{{{ T} _1} _7} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _6} _2}$
${{{{{ T} _2}} {{{{{ T} _1} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _6} _3}$
${{{{{ T} _3}} {{{{{ T} _1} _7} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _6} _4}$
${{{{{ T} _2}} {{{{{ T} _1} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _6} _5}$
${{{{{ T} _2}} {{{{{ T} _1} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{ T} _3} _6} _6}$
${{{{{ T} _3}} {{{{{ T} _1} _7} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _6} _7}$
${{{{{ T} _4}} {{{{{ T} _1} _7} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _6} _8}$
${{{{{ T} _4}} {{{{{ T} _1} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _6} _9}$
${{{{{ T} _4}} {{{{{ T} _1} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _7} _0}$
${{{{{ T} _2}} {{{{{ T} _1} _8} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _3} _7} _1}$
${{{{{ T} _3}} {{{{{ T} _1} _8} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _7} _2}$
${{{{{ T} _3}} {{{{{ T} _1} _8} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _7} _3}$
${{{{{ T} _4}} {{{{{ T} _1} _8} _2}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ 0& 0& 0& 1\\ 0& 0& 1& 0\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{ T} _3} _7} _4}$
${{{{{ T} _2}} {{{{{ T} _1} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _3} _7} _5}$
${{{{{ T} _3}} {{{{{ T} _1} _8} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _7} _6}$
${{{{{ T} _3}} {{{{{ T} _1} _8} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _7} _7}$
${{{{{ T} _2}} {{{{{ T} _1} _8} _5}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _3} _7} _8}$
${{{{{ T} _4}} {{{{{ T} _1} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _3} _7} _9}$
${{{{{ T} _2}} {{{{{ T} _1} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _8} _0}$
${{{{{ T} _3}} {{{{{ T} _1} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _8} _1}$
${{{{{ T} _4}} {{{{{ T} _1} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _8} _2}$
${{{{{ T} _2}} {{{{{ T} _1} _8} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _3} _8} _3}$
${{{{{ T} _4}} {{{{{ T} _1} _8} _7}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _8} _4}$
${{{{{ T} _2}} {{{{{ T} _1} _8} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _8} _5}$
${{{{{ T} _4}} {{{{{ T} _1} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _8} _6}$
${{{{{ T} _4}} {{{{{ T} _1} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _3} _8} _7}$
${{{{{ T} _3}} {{{{{ T} _1} _9} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _3} _8} _8}$
${{{{{ T} _4}} {{{{{ T} _1} _9} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _8} _9}$
${{{{{ T} _2}} {{{{{ T} _1} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _3} _9} _0}$
${{{{{ T} _3}} {{{{{ T} _1} _9} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _9} _1}$
${{{{{ T} _2}} {{{{{ T} _1} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _3} _9} _2}$
${{{{{ T} _3}} {{{{{ T} _1} _9} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _9} _3}$
${{{{{ T} _4}} {{{{{ T} _1} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _9} _4}$
${{{{{ T} _4}} {{{{{ T} _1} _9} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _9} _5}$
${{{{{ T} _4}} {{{{{ T} _1} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _3} _9} _6}$
${{{{{ T} _2}} {{{{{ T} _1} _9} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _9} _7}$
${{{{{ T} _3}} {{{{{ T} _1} _9} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _9} _8}$
${{{{{ T} _3}} {{{{{ T} _1} _9} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _9} _9}$
${{{{{ T} _4}} {{{{{ T} _1} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _0} _0}$
${{{{{ T} _2}} {{{{{ T} _1} _9} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _0} _1}$
${{{{{ T} _3}} {{{{{ T} _1} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _0} _2}$
${{{{{ T} _3}} {{{{{ T} _1} _9} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _0} _3}$
${{{{{ T} _3}} {{{{{ T} _1} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _0} _4}$
${{{{{ T} _4}} {{{{{ T} _1} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _0} _5}$
${{{{{ T} _4}} {{{{{ T} _2} _0} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _0} _6}$
${{{{{ T} _2}} {{{{{ T} _2} _0} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _0} _7}$
${{{{{ T} _3}} {{{{{ T} _2} _0} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _4} _0} _8}$
${{{{{ T} _4}} {{{{{ T} _2} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _0} _9}$
${{{{{ T} _2}} {{{{{ T} _2} _0} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _1} _0}$
${{{{{ T} _3}} {{{{{ T} _2} _0} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _1} _1}$
${{{{{ T} _4}} {{{{{ T} _2} _0} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _1} _2}$
${{{{{ T} _2}} {{{{{ T} _2} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _1} _3}$
${{{{{ T} _4}} {{{{{ T} _2} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{ T} _4} _1} _4}$
${{{{{ T} _2}} {{{{{ T} _2} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _1} _5}$
${{{{{ T} _3}} {{{{{ T} _2} _0} _4}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _1} _6}$
${{{{{ T} _2}} {{{{{ T} _2} _0} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _1} _7}$
${{{{{ T} _4}} {{{{{ T} _2} _0} _5}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _1} _8}$
${{{{{ T} _3}} {{{{{ T} _2} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _1} _9}$
${{{{{ T} _4}} {{{{{ T} _2} _0} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _2} _0}$
${{{{{ T} _2}} {{{{{ T} _2} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _2} _1}$
${{{{{ T} _3}} {{{{{ T} _2} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _2} _2}$
${{{{{ T} _2}} {{{{{ T} _2} _0} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _2} _3}$
${{{{{ T} _4}} {{{{{ T} _2} _0} _9}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _4} _2} _4}$
${{{{{ T} _4}} {{{{{ T} _2} _1} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _2} _5}$
${{{{{ T} _4}} {{{{{ T} _2} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _4} _2} _6}$
${{{{{ T} _2}} {{{{{ T} _2} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _2} _7}$
${{{{{ T} _4}} {{{{{ T} _2} _1} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _2} _8}$
${{{{{ T} _2}} {{{{{ T} _2} _1} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _2} _9}$
${{{{{ T} _3}} {{{{{ T} _2} _1} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _3} _0}$
${{{{{ T} _4}} {{{{{ T} _2} _1} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _3} _1}$
${{{{{ T} _2}} {{{{{ T} _2} _1} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _3} _2}$
${{{{{ T} _4}} {{{{{ T} _2} _1} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _3} _3}$
${{{{{ T} _2}} {{{{{ T} _2} _1} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{ T} _4} _3} _4}$
${{{{{ T} _2}} {{{{{ T} _2} _1} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{ T} _4} _3} _5}$
${{{{{ T} _4}} {{{{{ T} _2} _1} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _4} _3} _6}$
${{{{{ T} _4}} {{{{{ T} _2} _1} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _4} _3} _7}$
${{{{{ T} _3}} {{{{{ T} _2} _1} _8}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _3} _8}$
${{{{{ T} _2}} {{{{{ T} _2} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _3} _9}$
${{{{{ T} _2}} {{{{{ T} _2} _2} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _4} _0}$
${{{{{ T} _4}} {{{{{ T} _2} _2} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _4} _1}$
${{{{{ T} _2}} {{{{{ T} _2} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _4} _2}$
${{{{{ T} _3}} {{{{{ T} _2} _2} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _4} _3}$
${{{{{ T} _2}} {{{{{ T} _2} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _4} _4}$
${{{{{ T} _4}} {{{{{ T} _2} _2} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _4} _5}$
${{{{{ T} _2}} {{{{{ T} _2} _2} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _4} _6}$
${{{{{ T} _3}} {{{{{ T} _2} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _4} _7}$
${{{{{ T} _4}} {{{{{ T} _2} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _4} _4} _8}$
${{{{{ T} _2}} {{{{{ T} _2} _2} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _4} _9}$
${{{{{ T} _4}} {{{{{ T} _2} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _4} _5} _0}$
${{{{{ T} _2}} {{{{{ T} _2} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _5} _1}$
${{{{{ T} _2}} {{{{{ T} _2} _2} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _5} _2}$
${{{{{ T} _4}} {{{{{ T} _2} _2} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _5} _3}$
${{{{{ T} _3}} {{{{{ T} _2} _2} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _5} _4}$
${{{{{ T} _4}} {{{{{ T} _2} _2} _9}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _4} _5} _5}$
${{{{{ T} _2}} {{{{{ T} _2} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _5} _6}$
${{{{{ T} _3}} {{{{{ T} _2} _3} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _5} _7}$
${{{{{ T} _4}} {{{{{ T} _2} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _5} _8}$
${{{{{ T} _2}} {{{{{ T} _2} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _4} _5} _9}$
${{{{{ T} _4}} {{{{{ T} _2} _3} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _4} _6} _0}$
${{{{{ T} _2}} {{{{{ T} _2} _3} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _6} _1}$
${{{{{ T} _3}} {{{{{ T} _2} _3} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _6} _2}$
${{{{{ T} _2}} {{{{{ T} _2} _3} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _6} _3}$
${{{{{ T} _4}} {{{{{ T} _2} _3} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _6} _4}$
${{{{{ T} _2}} {{{{{ T} _2} _3} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _6} _5}$
${{{{{ T} _3}} {{{{{ T} _2} _3} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _4} _6} _6}$
${{{{{ T} _2}} {{{{{ T} _2} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _6} _7}$
${{{{{ T} _2}} {{{{{ T} _2} _3} _6}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ 0& -{1}& 0& 0\\ -{1}& 0& 0& 0\\ 0& 0& 1& 0\end{array}\right]}} = {{{{ T} _4} _6} _8}$
${{{{{ T} _3}} {{{{{ T} _2} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _6} _9}$
${{{{{ T} _4}} {{{{{ T} _2} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _7} _0}$
${{{{{ T} _2}} {{{{{ T} _2} _3} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _7} _1}$
${{{{{ T} _4}} {{{{{ T} _2} _3} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _4} _7} _2}$
${{{{{ T} _3}} {{{{{ T} _2} _3} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _4} _7} _3}$
${{{{{ T} _4}} {{{{{ T} _2} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _4} _7} _4}$
${{{{{ T} _2}} {{{{{ T} _2} _3} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _4} _7} _5}$
${{{{{ T} _4}} {{{{{ T} _2} _3} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _7} _6}$
${{{{{ T} _2}} {{{{{ T} _2} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _7} _7}$
${{{{{ T} _4}} {{{{{ T} _2} _4} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _7} _8}$
${{{{{ T} _3}} {{{{{ T} _2} _4} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _7} _9}$
${{{{{ T} _4}} {{{{{ T} _2} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _8} _0}$
${{{{{ T} _3}} {{{{{ T} _2} _4} _2}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ 1& 0& 0& 0\\ 0& 0& -{1}& 0\\ 0& 1& 0& 0\end{array}\right]}} = {{{{ T} _4} _8} _1}$
${{{{{ T} _4}} {{{{{ T} _2} _4} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _4} _8} _2}$
${{{{{ T} _4}} {{{{{ T} _2} _4} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _4} _8} _3}$
${{{{{ T} _3}} {{{{{ T} _2} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _4} _8} _4}$
${{{{{ T} _4}} {{{{{ T} _2} _4} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _4} _8} _5}$
${{{{{ T} _2}} {{{{{ T} _2} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{ T} _4} _8} _6}$
${{{{{ T} _4}} {{{{{ T} _2} _4} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _8} _7}$
${{{{{ T} _2}} {{{{{ T} _2} _4} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _8} _8}$
${{{{{ T} _3}} {{{{{ T} _2} _4} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _8} _9}$
${{{{{ T} _2}} {{{{{ T} _2} _4} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _9} _0}$
${{{{{ T} _4}} {{{{{ T} _2} _4} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _9} _1}$
${{{{{ T} _3}} {{{{{ T} _2} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{ T} _4} _9} _2}$
${{{{{ T} _4}} {{{{{ T} _2} _4} _8}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _9} _3}$
${{{{{ T} _2}} {{{{{ T} _2} _4} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _9} _4}$
${{{{{ T} _3}} {{{{{ T} _2} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _9} _5}$
${{{{{ T} _2}} {{{{{ T} _2} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _4} _9} _6}$
${{{{{ T} _3}} {{{{{ T} _2} _5} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{ T} _4} _9} _7}$
${{{{{ T} _2}} {{{{{ T} _2} _5} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _4} _9} _8}$
${{{{{ T} _2}} {{{{{ T} _2} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _4} _9} _9}$
${{{{{ T} _3}} {{{{{ T} _2} _5} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _5} _0} _0}$
${{{{{ T} _4}} {{{{{ T} _2} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _5} _0} _1}$
${{{{{ T} _4}} {{{{{ T} _2} _5} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _0} _2}$
${{{{{ T} _4}} {{{{{ T} _2} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _0} _3}$
${{{{{ T} _3}} {{{{{ T} _2} _5} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _0} _4}$
${{{{{ T} _3}} {{{{{ T} _2} _5} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _5} _0} _5}$
${{{{{ T} _4}} {{{{{ T} _2} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _0} _6}$
${{{{{ T} _2}} {{{{{ T} _2} _5} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _0} _7}$
${{{{{ T} _3}} {{{{{ T} _2} _5} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _5} _0} _8}$
${{{{{ T} _3}} {{{{{ T} _2} _5} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _5} _0} _9}$
${{{{{ T} _2}} {{{{{ T} _2} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _1} _0}$
${{{{{ T} _4}} {{{{{ T} _2} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _1} _1}$
${{{{{ T} _2}} {{{{{ T} _2} _6} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _1} _2}$
${{{{{ T} _3}} {{{{{ T} _2} _6} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _1} _3}$
${{{{{ T} _4}} {{{{{ T} _2} _6} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _1} _4}$
${{{{{ T} _2}} {{{{{ T} _2} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _1} _5}$
${{{{{ T} _4}} {{{{{ T} _2} _6} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _1} _6}$
${{{{{ T} _2}} {{{{{ T} _2} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _1} _7}$
${{{{{ T} _4}} {{{{{ T} _2} _6} _2}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ 0& 0& 0& 1\\ 0& 0& 1& 0\\ 1& 0& 0& 0\end{array}\right]}} = {{{{ T} _5} _1} _8}$
${{{{{ T} _4}} {{{{{ T} _2} _6} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _5} _1} _9}$
${{{{{ T} _3}} {{{{{ T} _2} _6} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _2} _0}$
${{{{{ T} _4}} {{{{{ T} _2} _6} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _5} _2} _1}$
${{{{{ T} _2}} {{{{{ T} _2} _6} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _5} _2} _2}$
${{{{{ T} _3}} {{{{{ T} _2} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _5} _2} _3}$
${{{{{ T} _2}} {{{{{ T} _2} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _5} _2} _4}$
${{{{{ T} _3}} {{{{{ T} _2} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _5} _2} _5}$
${{{{{ T} _4}} {{{{{ T} _2} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _5} _2} _6}$
${{{{{ T} _4}} {{{{{ T} _2} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _2} _7}$
${{{{{ T} _4}} {{{{{ T} _2} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _2} _8}$
${{{{{ T} _2}} {{{{{ T} _2} _6} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _5} _2} _9}$
${{{{{ T} _3}} {{{{{ T} _2} _6} _9}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _3} _0}$
${{{{{ T} _2}} {{{{{ T} _2} _7} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{ T} _5} _3} _1}$
${{{{{ T} _3}} {{{{{ T} _2} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _5} _3} _2}$
${{{{{ T} _3}} {{{{{ T} _2} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _3} _3}$
${{{{{ T} _4}} {{{{{ T} _2} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _3} _4}$
${{{{{ T} _4}} {{{{{ T} _2} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _3} _5}$
${{{{{ T} _2}} {{{{{ T} _2} _7} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _3} _6}$
${{{{{ T} _4}} {{{{{ T} _2} _7} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _3} _7}$
${{{{{ T} _2}} {{{{{ T} _2} _7} _4}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _3} _8}$
${{{{{ T} _3}} {{{{{ T} _2} _7} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _3} _9}$
${{{{{ T} _4}} {{{{{ T} _2} _7} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _4} _0}$
${{{{{ T} _2}} {{{{{ T} _2} _7} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _4} _1}$
${{{{{ T} _4}} {{{{{ T} _2} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _5} _4} _2}$
${{{{{ T} _2}} {{{{{ T} _2} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _5} _4} _3}$
${{{{{ T} _3}} {{{{{ T} _2} _7} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _4} _4}$
${{{{{ T} _2}} {{{{{ T} _2} _7} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _5} _4} _5}$
${{{{{ T} _4}} {{{{{ T} _2} _7} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _4} _6}$
${{{{{ T} _3}} {{{{{ T} _2} _7} _8}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _4} _7}$
${{{{{ T} _4}} {{{{{ T} _2} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _4} _8}$
${{{{{ T} _2}} {{{{{ T} _2} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _4} _9}$
${{{{{ T} _3}} {{{{{ T} _2} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _5} _0}$
${{{{{ T} _2}} {{{{{ T} _2} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _5} _1}$
${{{{{ T} _3}} {{{{{ T} _2} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _5} _2}$
${{{{{ T} _2}} {{{{{ T} _2} _8} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _5} _3}$
${{{{{ T} _2}} {{{{{ T} _2} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _5} _4}$
${{{{{ T} _4}} {{{{{ T} _2} _8} _2}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _5} _5}$
${{{{{ T} _2}} {{{{{ T} _2} _8} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _5} _6}$
${{{{{ T} _4}} {{{{{ T} _2} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _5} _7}$
${{{{{ T} _4}} {{{{{ T} _2} _8} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _5} _8}$
${{{{{ T} _4}} {{{{{ T} _2} _8} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _5} _9}$
${{{{{ T} _4}} {{{{{ T} _2} _8} _6}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _6} _0}$
${{{{{ T} _2}} {{{{{ T} _2} _8} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _5} _6} _1}$
${{{{{ T} _3}} {{{{{ T} _2} _8} _7}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _6} _2}$
${{{{{ T} _4}} {{{{{ T} _2} _8} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{ T} _5} _6} _3}$
${{{{{ T} _2}} {{{{{ T} _2} _8} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _6} _4}$
${{{{{ T} _4}} {{{{{ T} _2} _9} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _6} _5}$
${{{{{ T} _2}} {{{{{ T} _2} _9} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _5} _6} _6}$
${{{{{ T} _4}} {{{{{ T} _2} _9} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _6} _7}$
${{{{{ T} _2}} {{{{{ T} _2} _9} _2}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _6} _8}$
${{{{{ T} _3}} {{{{{ T} _2} _9} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _6} _9}$
${{{{{ T} _4}} {{{{{ T} _2} _9} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _7} _0}$
${{{{{ T} _2}} {{{{{ T} _2} _9} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _5} _7} _1}$
${{{{{ T} _4}} {{{{{ T} _2} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _7} _2}$
${{{{{ T} _2}} {{{{{ T} _2} _9} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _7} _3}$
${{{{{ T} _4}} {{{{{ T} _2} _9} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _5} _7} _4}$
${{{{{ T} _3}} {{{{{ T} _2} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{ T} _5} _7} _5}$
${{{{{ T} _4}} {{{{{ T} _2} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _7} _6}$
${{{{{ T} _2}} {{{{{ T} _2} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _7} _7}$
${{{{{ T} _3}} {{{{{ T} _2} _9} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _7} _8}$
${{{{{ T} _4}} {{{{{ T} _2} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _5} _7} _9}$
${{{{{ T} _2}} {{{{{ T} _2} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _8} _0}$
${{{{{ T} _3}} {{{{{ T} _2} _9} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _8} _1}$
${{{{{ T} _4}} {{{{{ T} _3} _0} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _8} _2}$
${{{{{ T} _3}} {{{{{ T} _3} _0} _1}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& 0& 0& 1\\ 0& 1& 0& 0\\ 0& 0& 1& 0\end{array}\right]}} = {{{{ T} _5} _8} _3}$
${{{{{ T} _4}} {{{{{ T} _3} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _8} _4}$
${{{{{ T} _4}} {{{{{ T} _3} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _8} _5}$
${{{{{ T} _2}} {{{{{ T} _3} _0} _3}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ 0& 0& -{1}& 0\\ 0& 1& 0& 0\\ 1& 0& 0& 0\end{array}\right]}} = {{{{ T} _5} _8} _6}$
${{{{{ T} _4}} {{{{{ T} _3} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _8} _7}$
${{{{{ T} _2}} {{{{{ T} _3} _0} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _8} _8}$
${{{{{ T} _3}} {{{{{ T} _3} _0} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _8} _9}$
${{{{{ T} _4}} {{{{{ T} _3} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _9} _0}$
${{{{{ T} _2}} {{{{{ T} _3} _0} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{ T} _5} _9} _1}$
${{{{{ T} _4}} {{{{{ T} _3} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _9} _2}$
${{{{{ T} _2}} {{{{{ T} _3} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _9} _3}$
${{{{{ T} _2}} {{{{{ T} _3} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _9} _4}$
${{{{{ T} _4}} {{{{{ T} _3} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _9} _5}$
${{{{{ T} _4}} {{{{{ T} _3} _0} _8}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _9} _6}$
${{{{{ T} _2}} {{{{{ T} _3} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _5} _9} _7}$
${{{{{ T} _3}} {{{{{ T} _3} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _5} _9} _8}$
${{{{{ T} _2}} {{{{{ T} _3} _1} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _9} _9}$
${{{{{ T} _2}} {{{{{ T} _3} _1} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _0} _0}$
${{{{{ T} _2}} {{{{{ T} _3} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _0} _1}$
${{{{{ T} _3}} {{{{{ T} _3} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _0} _2}$
${{{{{ T} _4}} {{{{{ T} _3} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _0} _3}$
${{{{{ T} _2}} {{{{{ T} _3} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _0} _4}$
${{{{{ T} _4}} {{{{{ T} _3} _1} _3}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _0} _5}$
${{{{{ T} _2}} {{{{{ T} _3} _1} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _0} _6}$
${{{{{ T} _4}} {{{{{ T} _3} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{ T} _6} _0} _7}$
${{{{{ T} _4}} {{{{{ T} _3} _1} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _0} _8}$
${{{{{ T} _4}} {{{{{ T} _3} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _6} _0} _9}$
${{{{{ T} _3}} {{{{{ T} _3} _1} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _6} _1} _0}$
${{{{{ T} _4}} {{{{{ T} _3} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _1} _1}$
${{{{{ T} _2}} {{{{{ T} _3} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _1} _2}$
${{{{{ T} _3}} {{{{{ T} _3} _1} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _1} _3}$
${{{{{ T} _4}} {{{{{ T} _3} _1} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _1} _4}$
${{{{{ T} _2}} {{{{{ T} _3} _1} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _6} _1} _5}$
${{{{{ T} _4}} {{{{{ T} _3} _1} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _1} _6}$
${{{{{ T} _2}} {{{{{ T} _3} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _6} _1} _7}$
${{{{{ T} _3}} {{{{{ T} _3} _2} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _1} _8}$
${{{{{ T} _2}} {{{{{ T} _3} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _6} _1} _9}$
${{{{{ T} _4}} {{{{{ T} _3} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _2} _0}$
${{{{{ T} _3}} {{{{{ T} _3} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _6} _2} _1}$
${{{{{ T} _4}} {{{{{ T} _3} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _6} _2} _2}$
${{{{{ T} _2}} {{{{{ T} _3} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _6} _2} _3}$
${{{{{ T} _3}} {{{{{ T} _3} _2} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _2} _4}$
${{{{{ T} _2}} {{{{{ T} _3} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _6} _2} _5}$
${{{{{ T} _3}} {{{{{ T} _3} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _6} _2} _6}$
${{{{{ T} _2}} {{{{{ T} _3} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _6} _2} _7}$
${{{{{ T} _2}} {{{{{ T} _3} _2} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _6} _2} _8}$
${{{{{ T} _3}} {{{{{ T} _3} _2} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{ T} _6} _2} _9}$
${{{{{ T} _4}} {{{{{ T} _3} _2} _6}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _6} _3} _0}$
${{{{{ T} _4}} {{{{{ T} _3} _2} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _6} _3} _1}$
${{{{{ T} _4}} {{{{{ T} _3} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _6} _3} _2}$
${{{{{ T} _2}} {{{{{ T} _3} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _6} _3} _3}$
${{{{{ T} _3}} {{{{{ T} _3} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _3} _4}$
${{{{{ T} _3}} {{{{{ T} _3} _3} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _6} _3} _5}$
${{{{{ T} _4}} {{{{{ T} _3} _3} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _6} _3} _6}$
${{{{{ T} _2}} {{{{{ T} _3} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _6} _3} _7}$
${{{{{ T} _3}} {{{{{ T} _3} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{ T} _6} _3} _8}$
${{{{{ T} _2}} {{{{{ T} _3} _3} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _3} _9}$
${{{{{ T} _4}} {{{{{ T} _3} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _6} _4} _0}$
${{{{{ T} _2}} {{{{{ T} _3} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _4} _1}$
${{{{{ T} _3}} {{{{{ T} _3} _3} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _4} _2}$
${{{{{ T} _4}} {{{{{ T} _3} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _4} _3}$
${{{{{ T} _2}} {{{{{ T} _3} _3} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _4} _4}$
${{{{{ T} _4}} {{{{{ T} _3} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _4} _5}$
${{{{{ T} _2}} {{{{{ T} _3} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{ T} _6} _4} _6}$
${{{{{ T} _2}} {{{{{ T} _3} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{ T} _6} _4} _7}$
${{{{{ T} _4}} {{{{{ T} _3} _3} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _4} _8}$
${{{{{ T} _2}} {{{{{ T} _3} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _6} _4} _9}$
${{{{{ T} _3}} {{{{{ T} _3} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{ T} _6} _5} _0}$
${{{{{ T} _2}} {{{{{ T} _3} _3} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _6} _5} _1}$
${{{{{ T} _4}} {{{{{ T} _3} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _5} _2}$
${{{{{ T} _2}} {{{{{ T} _3} _4} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _6} _5} _3}$
${{{{{ T} _3}} {{{{{ T} _3} _4} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _6} _5} _4}$
${{{{{ T} _2}} {{{{{ T} _3} _4} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _6} _5} _5}$
${{{{{ T} _2}} {{{{{ T} _3} _4} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _5} _6}$
${{{{{ T} _3}} {{{{{ T} _3} _4} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _5} _7}$
${{{{{ T} _4}} {{{{{ T} _3} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{ T} _6} _5} _8}$
${{{{{ T} _2}} {{{{{ T} _3} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _6} _5} _9}$
${{{{{ T} _4}} {{{{{ T} _3} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _6} _0}$
${{{{{ T} _3}} {{{{{ T} _3} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _6} _6} _1}$
${{{{{ T} _4}} {{{{{ T} _3} _4} _4}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _6} _2}$
${{{{{ T} _2}} {{{{{ T} _3} _4} _5}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _6} _3}$
${{{{{ T} _4}} {{{{{ T} _3} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _6} _4}$
${{{{{ T} _2}} {{{{{ T} _3} _4} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _6} _6} _5}$
${{{{{ T} _4}} {{{{{ T} _3} _4} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _6} _6} _6}$
${{{{{ T} _3}} {{{{{ T} _3} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _6} _7}$
${{{{{ T} _4}} {{{{{ T} _3} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _6} _8}$
${{{{{ T} _3}} {{{{{ T} _3} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _6} _9}$
${{{{{ T} _4}} {{{{{ T} _3} _4} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _7} _0}$
${{{{{ T} _4}} {{{{{ T} _3} _4} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _7} _1}$
${{{{{ T} _3}} {{{{{ T} _3} _5} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _7} _2}$
${{{{{ T} _4}} {{{{{ T} _3} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{ T} _6} _7} _3}$
${{{{{ T} _3}} {{{{{ T} _3} _5} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _6} _7} _4}$
${{{{{ T} _4}} {{{{{ T} _3} _5} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _6} _7} _5}$
${{{{{ T} _2}} {{{{{ T} _3} _5} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _7} _6}$
${{{{{ T} _4}} {{{{{ T} _3} _5} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _7} _7}$
${{{{{ T} _2}} {{{{{ T} _3} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _7} _8}$
${{{{{ T} _3}} {{{{{ T} _3} _5} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _7} _9}$
${{{{{ T} _2}} {{{{{ T} _3} _5} _4}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _8} _0}$
${{{{{ T} _4}} {{{{{ T} _3} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _8} _1}$
${{{{{ T} _3}} {{{{{ T} _3} _5} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _8} _2}$
${{{{{ T} _4}} {{{{{ T} _3} _5} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _6} _8} _3}$
${{{{{ T} _2}} {{{{{ T} _3} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _8} _4}$
${{{{{ T} _3}} {{{{{ T} _3} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _8} _5}$
${{{{{ T} _2}} {{{{{ T} _3} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _6} _8} _6}$
${{{{{ T} _3}} {{{{{ T} _3} _5} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _8} _7}$
${{{{{ T} _2}} {{{{{ T} _3} _5} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _6} _8} _8}$
${{{{{ T} _2}} {{{{{ T} _3} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _8} _9}$
${{{{{ T} _3}} {{{{{ T} _3} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _9} _0}$
${{{{{ T} _4}} {{{{{ T} _3} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _9} _1}$
${{{{{ T} _4}} {{{{{ T} _3} _6} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _9} _2}$
${{{{{ T} _4}} {{{{{ T} _3} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _9} _3}$
${{{{{ T} _3}} {{{{{ T} _3} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _9} _4}$
${{{{{ T} _3}} {{{{{ T} _3} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _9} _5}$
${{{{{ T} _4}} {{{{{ T} _3} _6} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _6} _9} _6}$
${{{{{ T} _2}} {{{{{ T} _3} _6} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _9} _7}$
${{{{{ T} _3}} {{{{{ T} _3} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _9} _8}$
${{{{{ T} _3}} {{{{{ T} _3} _6} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _9} _9}$
${{{{{ T} _2}} {{{{{ T} _3} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _0} _0}$
${{{{{ T} _4}} {{{{{ T} _3} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{ T} _7} _0} _1}$
${{{{{ T} _2}} {{{{{ T} _3} _6} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _7} _0} _2}$
${{{{{ T} _3}} {{{{{ T} _3} _6} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _0} _3}$
${{{{{ T} _4}} {{{{{ T} _3} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _7} _0} _4}$
${{{{{ T} _2}} {{{{{ T} _3} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _0} _5}$
${{{{{ T} _4}} {{{{{ T} _3} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _7} _0} _6}$
${{{{{ T} _2}} {{{{{ T} _3} _6} _9}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _0} _7}$
${{{{{ T} _4}} {{{{{ T} _3} _6} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _0} _8}$
${{{{{ T} _4}} {{{{{ T} _3} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _7} _0} _9}$
${{{{{ T} _3}} {{{{{ T} _3} _7} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _1} _0}$
${{{{{ T} _4}} {{{{{ T} _3} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _7} _1} _1}$
${{{{{ T} _2}} {{{{{ T} _3} _7} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _7} _1} _2}$
${{{{{ T} _3}} {{{{{ T} _3} _7} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _7} _1} _3}$
${{{{{ T} _2}} {{{{{ T} _3} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _7} _1} _4}$
${{{{{ T} _3}} {{{{{ T} _3} _7} _3}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _1} _5}$
${{{{{ T} _4}} {{{{{ T} _3} _7} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _7} _1} _6}$
${{{{{ T} _4}} {{{{{ T} _3} _7} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{ T} _7} _1} _7}$
${{{{{ T} _4}} {{{{{ T} _3} _7} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _1} _8}$
${{{{{ T} _2}} {{{{{ T} _3} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _7} _1} _9}$
${{{{{ T} _3}} {{{{{ T} _3} _7} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _2} _0}$
${{{{{ T} _2}} {{{{{ T} _3} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _2} _1}$
${{{{{ T} _3}} {{{{{ T} _3} _7} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _2} _2}$
${{{{{ T} _3}} {{{{{ T} _3} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _2} _3}$
${{{{{ T} _4}} {{{{{ T} _3} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _2} _4}$
${{{{{ T} _4}} {{{{{ T} _3} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _2} _5}$
${{{{{ T} _2}} {{{{{ T} _3} _8} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _2} _6}$
${{{{{ T} _4}} {{{{{ T} _3} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _7} _2} _7}$
${{{{{ T} _2}} {{{{{ T} _3} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _2} _8}$
${{{{{ T} _3}} {{{{{ T} _3} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{ T} _7} _2} _9}$
${{{{{ T} _4}} {{{{{ T} _3} _8} _1}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _7} _3} _0}$
${{{{{ T} _2}} {{{{{ T} _3} _8} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _3} _1}$
${{{{{ T} _4}} {{{{{ T} _3} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _3} _2}$
${{{{{ T} _2}} {{{{{ T} _3} _8} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _7} _3} _3}$
${{{{{ T} _3}} {{{{{ T} _3} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _3} _4}$
${{{{{ T} _2}} {{{{{ T} _3} _8} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _7} _3} _5}$
${{{{{ T} _4}} {{{{{ T} _3} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _3} _6}$
${{{{{ T} _2}} {{{{{ T} _3} _8} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _7} _3} _7}$
${{{{{ T} _3}} {{{{{ T} _3} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _3} _8}$
${{{{{ T} _2}} {{{{{ T} _3} _8} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _7} _3} _9}$
${{{{{ T} _2}} {{{{{ T} _3} _8} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _4} _0}$
${{{{{ T} _4}} {{{{{ T} _3} _8} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _7} _4} _1}$
${{{{{ T} _4}} {{{{{ T} _3} _8} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _4} _2}$
${{{{{ T} _4}} {{{{{ T} _3} _8} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _7} _4} _3}$
${{{{{ T} _3}} {{{{{ T} _3} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _7} _4} _4}$
${{{{{ T} _4}} {{{{{ T} _3} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _4} _5}$
${{{{{ T} _2}} {{{{{ T} _3} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _4} _6}$
${{{{{ T} _2}} {{{{{ T} _3} _9} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _7} _4} _7}$
${{{{{ T} _4}} {{{{{ T} _3} _9} _2}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _7} _4} _8}$
${{{{{ T} _2}} {{{{{ T} _3} _9} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _4} _9}$
${{{{{ T} _3}} {{{{{ T} _3} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _7} _5} _0}$
${{{{{ T} _4}} {{{{{ T} _3} _9} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _5} _1}$
${{{{{ T} _2}} {{{{{ T} _3} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _7} _5} _2}$
${{{{{ T} _4}} {{{{{ T} _3} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _5} _3}$
${{{{{ T} _2}} {{{{{ T} _3} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _7} _5} _4}$
${{{{{ T} _4}} {{{{{ T} _3} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _7} _5} _5}$
${{{{{ T} _4}} {{{{{ T} _3} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _5} _6}$
${{{{{ T} _3}} {{{{{ T} _3} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _5} _7}$
${{{{{ T} _4}} {{{{{ T} _3} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _7} _5} _8}$
${{{{{ T} _2}} {{{{{ T} _3} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _5} _9}$
${{{{{ T} _3}} {{{{{ T} _3} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{ T} _7} _6} _0}$
${{{{{ T} _2}} {{{{{ T} _3} _9} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _6} _1}$
${{{{{ T} _3}} {{{{{ T} _3} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _6} _2}$
${{{{{ T} _4}} {{{{{ T} _3} _9} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _7} _6} _3}$
${{{{{ T} _4}} {{{{{ T} _4} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _6} _4}$
${{{{{ T} _4}} {{{{{ T} _4} _0} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _6} _5}$
${{{{{ T} _2}} {{{{{ T} _4} _0} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _7} _6} _6}$
${{{{{ T} _3}} {{{{{ T} _4} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _7} _6} _7}$
${{{{{ T} _2}} {{{{{ T} _4} _0} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _7} _6} _8}$
${{{{{ T} _3}} {{{{{ T} _4} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _6} _9}$
${{{{{ T} _3}} {{{{{ T} _4} _0} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _7} _7} _0}$
${{{{{ T} _4}} {{{{{ T} _4} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _7} _7} _1}$
${{{{{ T} _2}} {{{{{ T} _4} _0} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _7} _2}$
${{{{{ T} _4}} {{{{{ T} _4} _0} _5}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _7} _7} _3}$
${{{{{ T} _2}} {{{{{ T} _4} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _7} _4}$
${{{{{ T} _4}} {{{{{ T} _4} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _7} _5}$
${{{{{ T} _3}} {{{{{ T} _4} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _7} _6}$
${{{{{ T} _4}} {{{{{ T} _4} _0} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _7} _7}$
${{{{{ T} _4}} {{{{{ T} _4} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _7} _8}$
${{{{{ T} _3}} {{{{{ T} _4} _1} _0}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ 0& 0& 0& 1\\ 0& 0& -{1}& 0\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{ T} _7} _7} _9}$
${{{{{ T} _4}} {{{{{ T} _4} _1} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _7} _8} _0}$
${{{{{ T} _2}} {{{{{ T} _4} _1} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _8} _1}$
${{{{{ T} _3}} {{{{{ T} _4} _1} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _7} _8} _2}$
${{{{{ T} _4}} {{{{{ T} _4} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _7} _8} _3}$
${{{{{ T} _2}} {{{{{ T} _4} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _7} _8} _4}$
${{{{{ T} _4}} {{{{{ T} _4} _1} _2}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _8} _5}$
${{{{{ T} _2}} {{{{{ T} _4} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _7} _8} _6}$
${{{{{ T} _3}} {{{{{ T} _4} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _8} _7}$
${{{{{ T} _2}} {{{{{ T} _4} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _7} _8} _8}$
${{{{{ T} _4}} {{{{{ T} _4} _1} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{ T} _7} _8} _9}$
${{{{{ T} _3}} {{{{{ T} _4} _1} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _7} _9} _0}$
${{{{{ T} _4}} {{{{{ T} _4} _1} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _9} _1}$
${{{{{ T} _3}} {{{{{ T} _4} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _7} _9} _2}$
${{{{{ T} _2}} {{{{{ T} _4} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _9} _3}$
${{{{{ T} _3}} {{{{{ T} _4} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _7} _9} _4}$
${{{{{ T} _2}} {{{{{ T} _4} _1} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _9} _5}$
${{{{{ T} _2}} {{{{{ T} _4} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _7} _9} _6}$
${{{{{ T} _3}} {{{{{ T} _4} _1} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _9} _7}$
${{{{{ T} _4}} {{{{{ T} _4} _1} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _9} _8}$
${{{{{ T} _4}} {{{{{ T} _4} _2} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _7} _9} _9}$
${{{{{ T} _3}} {{{{{ T} _4} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _8} _0} _0}$
${{{{{ T} _4}} {{{{{ T} _4} _2} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _0} _1}$
${{{{{ T} _3}} {{{{{ T} _4} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _8} _0} _2}$
${{{{{ T} _2}} {{{{{ T} _4} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _8} _0} _3}$
${{{{{ T} _4}} {{{{{ T} _4} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _8} _0} _4}$
${{{{{ T} _4}} {{{{{ T} _4} _2} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _0} _5}$
${{{{{ T} _4}} {{{{{ T} _4} _2} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _8} _0} _6}$
${{{{{ T} _3}} {{{{{ T} _4} _2} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _8} _0} _7}$
${{{{{ T} _4}} {{{{{ T} _4} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _0} _8}$
${{{{{ T} _4}} {{{{{ T} _4} _2} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _0} _9}$
${{{{{ T} _2}} {{{{{ T} _4} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _1} _0}$
${{{{{ T} _3}} {{{{{ T} _4} _2} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _8} _1} _1}$
${{{{{ T} _4}} {{{{{ T} _4} _2} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _8} _1} _2}$
${{{{{ T} _3}} {{{{{ T} _4} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _1} _3}$
${{{{{ T} _4}} {{{{{ T} _4} _3} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _8} _1} _4}$
${{{{{ T} _2}} {{{{{ T} _4} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _1} _5}$
${{{{{ T} _4}} {{{{{ T} _4} _3} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _8} _1} _6}$
${{{{{ T} _2}} {{{{{ T} _4} _3} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _8} _1} _7}$
${{{{{ T} _3}} {{{{{ T} _4} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _8} _1} _8}$
${{{{{ T} _2}} {{{{{ T} _4} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _8} _1} _9}$
${{{{{ T} _4}} {{{{{ T} _4} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _2} _0}$
${{{{{ T} _3}} {{{{{ T} _4} _3} _4}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _2} _1}$
${{{{{ T} _4}} {{{{{ T} _4} _3} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{ T} _8} _2} _2}$
${{{{{ T} _2}} {{{{{ T} _4} _3} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _2} _3}$
${{{{{ T} _3}} {{{{{ T} _4} _3} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _2} _4}$
${{{{{ T} _2}} {{{{{ T} _4} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _2} _5}$
${{{{{ T} _4}} {{{{{ T} _4} _3} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _8} _2} _6}$
${{{{{ T} _3}} {{{{{ T} _4} _3} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _8} _2} _7}$
${{{{{ T} _3}} {{{{{ T} _4} _3} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _8} _2} _8}$
${{{{{ T} _4}} {{{{{ T} _4} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _2} _9}$
${{{{{ T} _3}} {{{{{ T} _4} _4} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _8} _3} _0}$
${{{{{ T} _4}} {{{{{ T} _4} _4} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _3} _1}$
${{{{{ T} _4}} {{{{{ T} _4} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _3} _2}$
${{{{{ T} _3}} {{{{{ T} _4} _4} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _3} _3}$
${{{{{ T} _4}} {{{{{ T} _4} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _3} _4}$
${{{{{ T} _4}} {{{{{ T} _4} _4} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _3} _5}$
${{{{{ T} _2}} {{{{{ T} _4} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _3} _6}$
${{{{{ T} _2}} {{{{{ T} _4} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _3} _7}$
${{{{{ T} _3}} {{{{{ T} _4} _4} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _3} _8}$
${{{{{ T} _4}} {{{{{ T} _4} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _3} _9}$
${{{{{ T} _2}} {{{{{ T} _4} _4} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _4} _0}$
${{{{{ T} _4}} {{{{{ T} _4} _4} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _8} _4} _1}$
${{{{{ T} _2}} {{{{{ T} _4} _4} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _4} _2}$
${{{{{ T} _2}} {{{{{ T} _4} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _4} _3}$
${{{{{ T} _4}} {{{{{ T} _4} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _8} _4} _4}$
${{{{{ T} _4}} {{{{{ T} _4} _5} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _4} _5}$
${{{{{ T} _2}} {{{{{ T} _4} _5} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _8} _4} _6}$
${{{{{ T} _2}} {{{{{ T} _4} _5} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _8} _4} _7}$
${{{{{ T} _4}} {{{{{ T} _4} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _8} _4} _8}$
${{{{{ T} _4}} {{{{{ T} _4} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _8} _4} _9}$
${{{{{ T} _4}} {{{{{ T} _4} _5} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _5} _0}$
${{{{{ T} _2}} {{{{{ T} _4} _5} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _5} _1}$
${{{{{ T} _3}} {{{{{ T} _4} _5} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _8} _5} _2}$
${{{{{ T} _4}} {{{{{ T} _4} _5} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _8} _5} _3}$
${{{{{ T} _2}} {{{{{ T} _4} _5} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{ T} _8} _5} _4}$
${{{{{ T} _4}} {{{{{ T} _4} _5} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _5} _5}$
${{{{{ T} _2}} {{{{{ T} _4} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _5} _6}$
${{{{{ T} _2}} {{{{{ T} _4} _6} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _5} _7}$
${{{{{ T} _4}} {{{{{ T} _4} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _8} _5} _8}$
${{{{{ T} _4}} {{{{{ T} _4} _6} _1}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _5} _9}$
${{{{{ T} _2}} {{{{{ T} _4} _6} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _6} _0}$
${{{{{ T} _2}} {{{{{ T} _4} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _6} _1}$
${{{{{ T} _4}} {{{{{ T} _4} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _6} _2}$
${{{{{ T} _2}} {{{{{ T} _4} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _6} _3}$
${{{{{ T} _2}} {{{{{ T} _4} _6} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _6} _4}$
${{{{{ T} _4}} {{{{{ T} _4} _6} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{ T} _8} _6} _5}$
${{{{{ T} _2}} {{{{{ T} _4} _6} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _6} _6}$
${{{{{ T} _3}} {{{{{ T} _4} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _8} _6} _7}$
${{{{{ T} _4}} {{{{{ T} _4} _6} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _6} _8}$
${{{{{ T} _2}} {{{{{ T} _4} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _6} _9}$
${{{{{ T} _4}} {{{{{ T} _4} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _7} _0}$
${{{{{ T} _2}} {{{{{ T} _4} _7} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _7} _1}$
${{{{{ T} _2}} {{{{{ T} _4} _7} _2}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _7} _2}$
${{{{{ T} _4}} {{{{{ T} _4} _7} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _8} _7} _3}$
${{{{{ T} _2}} {{{{{ T} _4} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _8} _7} _4}$
${{{{{ T} _3}} {{{{{ T} _4} _7} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _7} _5}$
${{{{{ T} _4}} {{{{{ T} _4} _7} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _8} _7} _6}$
${{{{{ T} _2}} {{{{{ T} _4} _7} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _7} _7}$
${{{{{ T} _4}} {{{{{ T} _4} _7} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _8} _7} _8}$
${{{{{ T} _2}} {{{{{ T} _4} _7} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _7} _9}$
${{{{{ T} _3}} {{{{{ T} _4} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _8} _8} _0}$
${{{{{ T} _2}} {{{{{ T} _4} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _8} _1}$
${{{{{ T} _4}} {{{{{ T} _4} _7} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _8} _2}$
${{{{{ T} _2}} {{{{{ T} _4} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{ T} _8} _8} _3}$
${{{{{ T} _3}} {{{{{ T} _4} _7} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _8} _4}$
${{{{{ T} _2}} {{{{{ T} _4} _7} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{ T} _8} _8} _5}$
${{{{{ T} _3}} {{{{{ T} _4} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _8} _6}$
${{{{{ T} _4}} {{{{{ T} _4} _7} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _8} _8} _7}$
${{{{{ T} _2}} {{{{{ T} _4} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _8} _8} _8}$
${{{{{ T} _4}} {{{{{ T} _4} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _8} _8} _9}$
${{{{{ T} _3}} {{{{{ T} _4} _8} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _8} _9} _0}$
${{{{{ T} _4}} {{{{{ T} _4} _8} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{ T} _8} _9} _1}$
${{{{{ T} _2}} {{{{{ T} _4} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _8} _9} _2}$
${{{{{ T} _4}} {{{{{ T} _4} _8} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _8} _9} _3}$
${{{{{ T} _2}} {{{{{ T} _4} _8} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _9} _4}$
${{{{{ T} _4}} {{{{{ T} _4} _8} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _8} _9} _5}$
${{{{{ T} _3}} {{{{{ T} _4} _8} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _9} _6}$
${{{{{ T} _4}} {{{{{ T} _4} _8} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _8} _9} _7}$
${{{{{ T} _2}} {{{{{ T} _4} _8} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _8} _9} _8}$
${{{{{ T} _4}} {{{{{ T} _4} _8} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _8} _9} _9}$
${{{{{ T} _2}} {{{{{ T} _4} _8} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _0} _0}$
${{{{{ T} _3}} {{{{{ T} _4} _8} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _0} _1}$
${{{{{ T} _2}} {{{{{ T} _4} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _0} _2}$
${{{{{ T} _4}} {{{{{ T} _4} _8} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _0} _3}$
${{{{{ T} _3}} {{{{{ T} _4} _8} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _0} _4}$
${{{{{ T} _4}} {{{{{ T} _4} _8} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _0} _5}$
${{{{{ T} _2}} {{{{{ T} _4} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _0} _6}$
${{{{{ T} _3}} {{{{{ T} _4} _8} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _0} _7}$
${{{{{ T} _2}} {{{{{ T} _4} _9} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _0} _8}$
${{{{{ T} _3}} {{{{{ T} _4} _9} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _0} _9}$
${{{{{ T} _2}} {{{{{ T} _4} _9} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _1} _0}$
${{{{{ T} _3}} {{{{{ T} _4} _9} _2}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _1} _1}$
${{{{{ T} _4}} {{{{{ T} _4} _9} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{ T} _9} _1} _2}$
${{{{{ T} _4}} {{{{{ T} _4} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _1} _3}$
${{{{{ T} _4}} {{{{{ T} _4} _9} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _1} _4}$
${{{{{ T} _3}} {{{{{ T} _4} _9} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _9} _1} _5}$
${{{{{ T} _3}} {{{{{ T} _4} _9} _6}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _1} _6}$
${{{{{ T} _4}} {{{{{ T} _4} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _9} _1} _7}$
${{{{{ T} _2}} {{{{{ T} _4} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _1} _8}$
${{{{{ T} _3}} {{{{{ T} _4} _9} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _1} _9}$
${{{{{ T} _3}} {{{{{ T} _4} _9} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _2} _0}$
${{{{{ T} _2}} {{{{{ T} _4} _9} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _2} _1}$
${{{{{ T} _4}} {{{{{ T} _4} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _2} _2}$
${{{{{ T} _2}} {{{{{ T} _5} _0} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _2} _3}$
${{{{{ T} _3}} {{{{{ T} _5} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _2} _4}$
${{{{{ T} _4}} {{{{{ T} _5} _0} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _2} _5}$
${{{{{ T} _2}} {{{{{ T} _5} _0} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _2} _6}$
${{{{{ T} _4}} {{{{{ T} _5} _0} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _2} _7}$
${{{{{ T} _2}} {{{{{ T} _5} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _2} _8}$
${{{{{ T} _4}} {{{{{ T} _5} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _2} _9}$
${{{{{ T} _4}} {{{{{ T} _5} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _3} _0}$
${{{{{ T} _2}} {{{{{ T} _5} _0} _4}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _3} _1}$
${{{{{ T} _3}} {{{{{ T} _5} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _3} _2}$
${{{{{ T} _3}} {{{{{ T} _5} _0} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _3} _3}$
${{{{{ T} _4}} {{{{{ T} _5} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _3} _4}$
${{{{{ T} _4}} {{{{{ T} _5} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _3} _5}$
${{{{{ T} _4}} {{{{{ T} _5} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _3} _6}$
${{{{{ T} _3}} {{{{{ T} _5} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _3} _7}$
${{{{{ T} _3}} {{{{{ T} _5} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _3} _8}$
${{{{{ T} _4}} {{{{{ T} _5} _1} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _9} _3} _9}$
${{{{{ T} _4}} {{{{{ T} _5} _1} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _9} _4} _0}$
${{{{{ T} _2}} {{{{{ T} _5} _1} _2}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _9} _4} _1}$
${{{{{ T} _4}} {{{{{ T} _5} _1} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _9} _4} _2}$
${{{{{ T} _2}} {{{{{ T} _5} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _9} _4} _3}$
${{{{{ T} _3}} {{{{{ T} _5} _1} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _9} _4} _4}$
${{{{{ T} _4}} {{{{{ T} _5} _1} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _4} _5}$
${{{{{ T} _2}} {{{{{ T} _5} _1} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _9} _4} _6}$
${{{{{ T} _4}} {{{{{ T} _5} _1} _4}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _4} _7}$
${{{{{ T} _2}} {{{{{ T} _5} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _9} _4} _8}$
${{{{{ T} _2}} {{{{{ T} _5} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _9} _4} _9}$
${{{{{ T} _4}} {{{{{ T} _5} _1} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _9} _5} _0}$
${{{{{ T} _2}} {{{{{ T} _5} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _5} _1}$
${{{{{ T} _2}} {{{{{ T} _5} _1} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _5} _2}$
${{{{{ T} _2}} {{{{{ T} _5} _1} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _5} _3}$
${{{{{ T} _4}} {{{{{ T} _5} _1} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _5} _4}$
${{{{{ T} _4}} {{{{{ T} _5} _2} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _5} _5}$
${{{{{ T} _4}} {{{{{ T} _5} _2} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _9} _5} _6}$
${{{{{ T} _4}} {{{{{ T} _5} _2} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _9} _5} _7}$
${{{{{ T} _2}} {{{{{ T} _5} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _5} _8}$
${{{{{ T} _2}} {{{{{ T} _5} _2} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _5} _9}$
${{{{{ T} _2}} {{{{{ T} _5} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _9} _6} _0}$
${{{{{ T} _3}} {{{{{ T} _5} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _6} _1}$
${{{{{ T} _4}} {{{{{ T} _5} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _6} _2}$
${{{{{ T} _2}} {{{{{ T} _5} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _6} _3}$
${{{{{ T} _4}} {{{{{ T} _5} _2} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _6} _4}$
${{{{{ T} _2}} {{{{{ T} _5} _2} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _6} _5}$
${{{{{ T} _4}} {{{{{ T} _5} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _9} _6} _6}$
${{{{{ T} _3}} {{{{{ T} _5} _2} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _9} _6} _7}$
${{{{{ T} _4}} {{{{{ T} _5} _2} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _9} _6} _8}$
${{{{{ T} _2}} {{{{{ T} _5} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _9} _6} _9}$
${{{{{ T} _3}} {{{{{ T} _5} _3} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _9} _7} _0}$
${{{{{ T} _4}} {{{{{ T} _5} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{ T} _9} _7} _1}$
${{{{{ T} _2}} {{{{{ T} _5} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _9} _7} _2}$
${{{{{ T} _3}} {{{{{ T} _5} _3} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _7} _3}$
${{{{{ T} _2}} {{{{{ T} _5} _3} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _9} _7} _4}$
${{{{{ T} _3}} {{{{{ T} _5} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _7} _5}$
${{{{{ T} _4}} {{{{{ T} _5} _3} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _9} _7} _6}$
${{{{{ T} _2}} {{{{{ T} _5} _3} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _9} _7} _7}$
${{{{{ T} _4}} {{{{{ T} _5} _3} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _9} _7} _8}$
${{{{{ T} _2}} {{{{{ T} _5} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _7} _9}$
${{{{{ T} _4}} {{{{{ T} _5} _3} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _9} _8} _0}$
${{{{{ T} _3}} {{{{{ T} _5} _3} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _8} _1}$
${{{{{ T} _4}} {{{{{ T} _5} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _9} _8} _2}$
${{{{{ T} _4}} {{{{{ T} _5} _3} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _9} _8} _3}$
${{{{{ T} _4}} {{{{{ T} _5} _3} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _9} _8} _4}$
${{{{{ T} _2}} {{{{{ T} _5} _3} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _8} _5}$
${{{{{ T} _4}} {{{{{ T} _5} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _8} _6}$
${{{{{ T} _2}} {{{{{ T} _5} _4} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _9} _8} _7}$
${{{{{ T} _4}} {{{{{ T} _5} _4} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _9} _8} _8}$
${{{{{ T} _2}} {{{{{ T} _5} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _8} _9}$
${{{{{ T} _3}} {{{{{ T} _5} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _9} _0}$
${{{{{ T} _2}} {{{{{ T} _5} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _9} _1}$
${{{{{ T} _4}} {{{{{ T} _5} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _9} _2}$
${{{{{ T} _3}} {{{{{ T} _5} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _9} _9} _3}$
${{{{{ T} _2}} {{{{{ T} _5} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _9} _4}$
${{{{{ T} _3}} {{{{{ T} _5} _4} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _9} _5}$
${{{{{ T} _2}} {{{{{ T} _5} _4} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _9} _6}$
${{{{{ T} _3}} {{{{{ T} _5} _4} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _9} _9} _7}$
${{{{{ T} _2}} {{{{{ T} _5} _4} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _9} _8}$
${{{{{ T} _2}} {{{{{ T} _5} _4} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _9} _9} _9}$
${{{{{ T} _3}} {{{{{ T} _5} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _1} _0} _0} _0}$
${{{{{ T} _4}} {{{{{ T} _5} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _0} _1}$
${{{{{ T} _2}} {{{{{ T} _5} _4} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _1} _0} _0} _2}$
${{{{{ T} _4}} {{{{{ T} _5} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _0} _0} _3}$
${{{{{ T} _2}} {{{{{ T} _5} _5} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _0} _4}$
${{{{{ T} _3}} {{{{{ T} _5} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _0} _5}$
${{{{{ T} _3}} {{{{{ T} _5} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _0} _6}$
${{{{{ T} _4}} {{{{{ T} _5} _5} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _0} _7}$
${{{{{ T} _2}} {{{{{ T} _5} _5} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _0} _8}$
${{{{{ T} _3}} {{{{{ T} _5} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _1} _0} _0} _9}$
${{{{{ T} _3}} {{{{{ T} _5} _5} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _1} _0}$
${{{{{ T} _2}} {{{{{ T} _5} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _1} _1}$
${{{{{ T} _2}} {{{{{ T} _5} _5} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _1} _2}$
${{{{{ T} _4}} {{{{{ T} _5} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _0} _1} _3}$
${{{{{ T} _2}} {{{{{ T} _5} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _1} _4}$
${{{{{ T} _3}} {{{{{ T} _5} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _1} _5}$
${{{{{ T} _2}} {{{{{ T} _5} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _1} _6}$
${{{{{ T} _2}} {{{{{ T} _5} _5} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _1} _7}$
${{{{{ T} _4}} {{{{{ T} _5} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _1} _8}$
${{{{{ T} _4}} {{{{{ T} _5} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _1} _9}$
${{{{{ T} _2}} {{{{{ T} _5} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _2} _0}$
${{{{{ T} _4}} {{{{{ T} _5} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _2} _1}$
${{{{{ T} _4}} {{{{{ T} _5} _6} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _2} _2}$
${{{{{ T} _3}} {{{{{ T} _5} _6} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _0} _2} _3}$
${{{{{ T} _4}} {{{{{ T} _5} _6} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _2} _4}$
${{{{{ T} _4}} {{{{{ T} _5} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _1} _0} _2} _5}$
${{{{{ T} _2}} {{{{{ T} _5} _6} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _2} _6}$
${{{{{ T} _3}} {{{{{ T} _5} _6} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _2} _7}$
${{{{{ T} _4}} {{{{{ T} _5} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _2} _8}$
${{{{{ T} _3}} {{{{{ T} _5} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _2} _9}$
${{{{{ T} _4}} {{{{{ T} _5} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _3} _0}$
${{{{{ T} _4}} {{{{{ T} _5} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _0} _3} _1}$
${{{{{ T} _2}} {{{{{ T} _5} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _3} _2}$
${{{{{ T} _4}} {{{{{ T} _5} _6} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _3} _3}$
${{{{{ T} _2}} {{{{{ T} _5} _6} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _3} _4}$
${{{{{ T} _3}} {{{{{ T} _5} _6} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _3} _5}$
${{{{{ T} _4}} {{{{{ T} _5} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _3} _6}$
${{{{{ T} _2}} {{{{{ T} _5} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _3} _7}$
${{{{{ T} _4}} {{{{{ T} _5} _7} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _3} _8}$
${{{{{ T} _2}} {{{{{ T} _5} _7} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _0} _3} _9}$
${{{{{ T} _3}} {{{{{ T} _5} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _4} _0}$
${{{{{ T} _2}} {{{{{ T} _5} _7} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _0} _4} _1}$
${{{{{ T} _2}} {{{{{ T} _5} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _0} _4} _2}$
${{{{{ T} _3}} {{{{{ T} _5} _7} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _4} _3}$
${{{{{ T} _2}} {{{{{ T} _5} _7} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _4} _4}$
${{{{{ T} _4}} {{{{{ T} _5} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _4} _5}$
${{{{{ T} _4}} {{{{{ T} _5} _7} _5}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ 0& 0& 0& 1\\ -{1}& 0& 0& 0\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _1} _0} _4} _6}$
${{{{{ T} _4}} {{{{{ T} _5} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _4} _7}$
${{{{{ T} _3}} {{{{{ T} _5} _7} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _4} _8}$
${{{{{ T} _4}} {{{{{ T} _5} _7} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _0} _4} _9}$
${{{{{ T} _2}} {{{{{ T} _5} _7} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _0} _5} _0}$
${{{{{ T} _4}} {{{{{ T} _5} _7} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _5} _1}$
${{{{{ T} _3}} {{{{{ T} _5} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _0} _5} _2}$
${{{{{ T} _4}} {{{{{ T} _5} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _5} _3}$
${{{{{ T} _2}} {{{{{ T} _5} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _0} _5} _4}$
${{{{{ T} _3}} {{{{{ T} _5} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _5} _5}$
${{{{{ T} _2}} {{{{{ T} _5} _8} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _0} _5} _6}$
${{{{{ T} _4}} {{{{{ T} _5} _8} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _0} _5} _7}$
${{{{{ T} _3}} {{{{{ T} _5} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _5} _8}$
${{{{{ T} _4}} {{{{{ T} _5} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _1} _0} _5} _9}$
${{{{{ T} _4}} {{{{{ T} _5} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _6} _0}$
${{{{{ T} _4}} {{{{{ T} _5} _8} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _0} _6} _1}$
${{{{{ T} _3}} {{{{{ T} _5} _8} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _6} _2}$
${{{{{ T} _4}} {{{{{ T} _5} _8} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _0} _6} _3}$
${{{{{ T} _4}} {{{{{ T} _5} _8} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _0} _6} _4}$
${{{{{ T} _4}} {{{{{ T} _5} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _6} _5}$
${{{{{ T} _2}} {{{{{ T} _5} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _6} _6}$
${{{{{ T} _3}} {{{{{ T} _5} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _6} _7}$
${{{{{ T} _4}} {{{{{ T} _5} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _6} _8}$
${{{{{ T} _2}} {{{{{ T} _5} _9} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _6} _9}$
${{{{{ T} _4}} {{{{{ T} _5} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _7} _0}$
${{{{{ T} _2}} {{{{{ T} _5} _9} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _0} _7} _1}$
${{{{{ T} _2}} {{{{{ T} _5} _9} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _0} _7} _2}$
${{{{{ T} _4}} {{{{{ T} _5} _9} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _7} _3}$
${{{{{ T} _3}} {{{{{ T} _5} _9} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _7} _4}$
${{{{{ T} _4}} {{{{{ T} _5} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _7} _5}$
${{{{{ T} _2}} {{{{{ T} _5} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _0} _7} _6}$
${{{{{ T} _2}} {{{{{ T} _5} _9} _5}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _0} _7} _7}$
${{{{{ T} _4}} {{{{{ T} _5} _9} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _7} _8}$
${{{{{ T} _4}} {{{{{ T} _5} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _7} _9}$
${{{{{ T} _3}} {{{{{ T} _5} _9} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _8} _0}$
${{{{{ T} _3}} {{{{{ T} _5} _9} _9}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _0} _8} _1}$
${{{{{ T} _4}} {{{{{ T} _5} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _8} _2}$
${{{{{ T} _4}} {{{{{ T} _6} _0} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _8} _3}$
${{{{{ T} _2}} {{{{{ T} _6} _0} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _8} _4}$
${{{{{ T} _3}} {{{{{ T} _6} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _8} _5}$
${{{{{ T} _4}} {{{{{ T} _6} _0} _2}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _0} _8} _6}$
${{{{{ T} _2}} {{{{{ T} _6} _0} _3}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _8} _7}$
${{{{{ T} _4}} {{{{{ T} _6} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _0} _8} _8}$
${{{{{ T} _2}} {{{{{ T} _6} _0} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _8} _9}$
${{{{{ T} _2}} {{{{{ T} _6} _0} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _9} _0}$
${{{{{ T} _4}} {{{{{ T} _6} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _9} _1}$
${{{{{ T} _2}} {{{{{ T} _6} _0} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _9} _2}$
${{{{{ T} _2}} {{{{{ T} _6} _0} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _9} _3}$
${{{{{ T} _2}} {{{{{ T} _6} _0} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _9} _4}$
${{{{{ T} _4}} {{{{{ T} _6} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _9} _5}$
${{{{{ T} _2}} {{{{{ T} _6} _0} _9}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _9} _6}$
${{{{{ T} _4}} {{{{{ T} _6} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _9} _7}$
${{{{{ T} _4}} {{{{{ T} _6} _1} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _9} _8}$
${{{{{ T} _3}} {{{{{ T} _6} _1} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _9} _9}$
${{{{{ T} _4}} {{{{{ T} _6} _1} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _0} _0}$
${{{{{ T} _2}} {{{{{ T} _6} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _0} _1}$
${{{{{ T} _4}} {{{{{ T} _6} _1} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _0} _2}$
${{{{{ T} _2}} {{{{{ T} _6} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _0} _3}$
${{{{{ T} _2}} {{{{{ T} _6} _1} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _0} _4}$
${{{{{ T} _4}} {{{{{ T} _6} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _0} _5}$
${{{{{ T} _4}} {{{{{ T} _6} _1} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _1} _0} _6}$
${{{{{ T} _2}} {{{{{ T} _6} _1} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _0} _7}$
${{{{{ T} _3}} {{{{{ T} _6} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _0} _8}$
${{{{{ T} _2}} {{{{{ T} _6} _1} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _1} _0} _9}$
${{{{{ T} _2}} {{{{{ T} _6} _2} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _1} _1} _0}$
${{{{{ T} _3}} {{{{{ T} _6} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _1} _1}$
${{{{{ T} _4}} {{{{{ T} _6} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _1} _2}$
${{{{{ T} _4}} {{{{{ T} _6} _2} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _1} _3}$
${{{{{ T} _4}} {{{{{ T} _6} _2} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _1} _1} _4}$
${{{{{ T} _2}} {{{{{ T} _6} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _1} _5}$
${{{{{ T} _3}} {{{{{ T} _6} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _1} _6}$
${{{{{ T} _4}} {{{{{ T} _6} _2} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _1} _1} _7}$
${{{{{ T} _2}} {{{{{ T} _6} _2} _6}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _1} _8}$
${{{{{ T} _3}} {{{{{ T} _6} _2} _6}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _1} _9}$
${{{{{ T} _2}} {{{{{ T} _6} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _2} _0}$
${{{{{ T} _4}} {{{{{ T} _6} _2} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _1} _2} _1}$
${{{{{ T} _2}} {{{{{ T} _6} _2} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _2} _2}$
${{{{{ T} _3}} {{{{{ T} _6} _2} _9}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _2} _3}$
${{{{{ T} _4}} {{{{{ T} _6} _2} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _1} _1} _2} _4}$
${{{{{ T} _2}} {{{{{ T} _6} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _2} _5}$
${{{{{ T} _4}} {{{{{ T} _6} _3} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _1} _2} _6}$
${{{{{ T} _2}} {{{{{ T} _6} _3} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _1} _2} _7}$
${{{{{ T} _4}} {{{{{ T} _6} _3} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _2} _8}$
${{{{{ T} _4}} {{{{{ T} _6} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _2} _9}$
${{{{{ T} _3}} {{{{{ T} _6} _3} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _3} _0}$
${{{{{ T} _4}} {{{{{ T} _6} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _1} _3} _1}$
${{{{{ T} _2}} {{{{{ T} _6} _3} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _3} _2}$
${{{{{ T} _3}} {{{{{ T} _6} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _3} _3}$
${{{{{ T} _2}} {{{{{ T} _6} _3} _5}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _3} _4}$
${{{{{ T} _3}} {{{{{ T} _6} _3} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _3} _5}$
${{{{{ T} _4}} {{{{{ T} _6} _3} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _1} _3} _6}$
${{{{{ T} _4}} {{{{{ T} _6} _3} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _3} _7}$
${{{{{ T} _4}} {{{{{ T} _6} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _3} _8}$
${{{{{ T} _2}} {{{{{ T} _6} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _1} _3} _9}$
${{{{{ T} _3}} {{{{{ T} _6} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _4} _0}$
${{{{{ T} _4}} {{{{{ T} _6} _3} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _4} _1}$
${{{{{ T} _4}} {{{{{ T} _6} _4} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _4} _2}$
${{{{{ T} _2}} {{{{{ T} _6} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _4} _3}$
${{{{{ T} _2}} {{{{{ T} _6} _4} _2}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ 0& -{1}& 0& 0\\ 0& 0& 0& 1\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _1} _4} _4}$
${{{{{ T} _3}} {{{{{ T} _6} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _4} _5}$
${{{{{ T} _4}} {{{{{ T} _6} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _4} _6}$
${{{{{ T} _2}} {{{{{ T} _6} _4} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _4} _7}$
${{{{{ T} _4}} {{{{{ T} _6} _4} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _4} _8}$
${{{{{ T} _2}} {{{{{ T} _6} _4} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _4} _9}$
${{{{{ T} _2}} {{{{{ T} _6} _4} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _5} _0}$
${{{{{ T} _4}} {{{{{ T} _6} _4} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _5} _1}$
${{{{{ T} _4}} {{{{{ T} _6} _4} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _5} _2}$
${{{{{ T} _2}} {{{{{ T} _6} _4} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _5} _3}$
${{{{{ T} _2}} {{{{{ T} _6} _4} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _5} _4}$
${{{{{ T} _4}} {{{{{ T} _6} _4} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _5} _5}$
${{{{{ T} _3}} {{{{{ T} _6} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _5} _6}$
${{{{{ T} _2}} {{{{{ T} _6} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _5} _7}$
${{{{{ T} _2}} {{{{{ T} _6} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _5} _8}$
${{{{{ T} _4}} {{{{{ T} _6} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _5} _9}$
${{{{{ T} _2}} {{{{{ T} _6} _5} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _1} _6} _0}$
${{{{{ T} _3}} {{{{{ T} _6} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _6} _1}$
${{{{{ T} _2}} {{{{{ T} _6} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _6} _2}$
${{{{{ T} _4}} {{{{{ T} _6} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _6} _3}$
${{{{{ T} _2}} {{{{{ T} _6} _5} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _6} _4}$
${{{{{ T} _3}} {{{{{ T} _6} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _6} _5}$
${{{{{ T} _4}} {{{{{ T} _6} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _6} _6}$
${{{{{ T} _2}} {{{{{ T} _6} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _6} _7}$
${{{{{ T} _4}} {{{{{ T} _6} _5} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _1} _6} _8}$
${{{{{ T} _2}} {{{{{ T} _6} _5} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _6} _9}$
${{{{{ T} _2}} {{{{{ T} _6} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _7} _0}$
${{{{{ T} _4}} {{{{{ T} _6} _6} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _7} _1}$
${{{{{ T} _2}} {{{{{ T} _6} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _7} _2}$
${{{{{ T} _3}} {{{{{ T} _6} _6} _1}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ 0& 0& 0& -{1}\\ -{1}& 0& 0& 0\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _1} _1} _7} _3}$
${{{{{ T} _4}} {{{{{ T} _6} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _7} _4}$
${{{{{ T} _2}} {{{{{ T} _6} _6} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _7} _5}$
${{{{{ T} _4}} {{{{{ T} _6} _6} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _7} _6}$
${{{{{ T} _2}} {{{{{ T} _6} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _1} _7} _7}$
${{{{{ T} _2}} {{{{{ T} _6} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _1} _7} _8}$
${{{{{ T} _4}} {{{{{ T} _6} _6} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _7} _9}$
${{{{{ T} _2}} {{{{{ T} _6} _6} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _1} _8} _0}$
${{{{{ T} _3}} {{{{{ T} _6} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _8} _1}$
${{{{{ T} _2}} {{{{{ T} _6} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _1} _8} _2}$
${{{{{ T} _2}} {{{{{ T} _6} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _8} _3}$
${{{{{ T} _3}} {{{{{ T} _6} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _8} _4}$
${{{{{ T} _4}} {{{{{ T} _6} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _8} _5}$
${{{{{ T} _2}} {{{{{ T} _6} _6} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _8} _6}$
${{{{{ T} _4}} {{{{{ T} _6} _6} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _8} _7}$
${{{{{ T} _3}} {{{{{ T} _6} _6} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _8} _8}$
${{{{{ T} _4}} {{{{{ T} _6} _6} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _8} _9}$
${{{{{ T} _2}} {{{{{ T} _6} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _9} _0}$
${{{{{ T} _4}} {{{{{ T} _6} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _9} _1}$
${{{{{ T} _2}} {{{{{ T} _6} _7} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _9} _2}$
${{{{{ T} _4}} {{{{{ T} _6} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _9} _3}$
${{{{{ T} _3}} {{{{{ T} _6} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _9} _4}$
${{{{{ T} _4}} {{{{{ T} _6} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _9} _5}$
${{{{{ T} _4}} {{{{{ T} _6} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _1} _9} _6}$
${{{{{ T} _3}} {{{{{ T} _6} _7} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _9} _7}$
${{{{{ T} _4}} {{{{{ T} _6} _7} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _9} _8}$
${{{{{ T} _2}} {{{{{ T} _6} _7} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _9} _9}$
${{{{{ T} _4}} {{{{{ T} _6} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _0} _0}$
${{{{{ T} _2}} {{{{{ T} _6} _7} _6}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _0} _1}$
${{{{{ T} _3}} {{{{{ T} _6} _7} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _0} _2}$
${{{{{ T} _2}} {{{{{ T} _6} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _0} _3}$
${{{{{ T} _4}} {{{{{ T} _6} _7} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _0} _4}$
${{{{{ T} _3}} {{{{{ T} _6} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _0} _5}$
${{{{{ T} _4}} {{{{{ T} _6} _7} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _0} _6}$
${{{{{ T} _2}} {{{{{ T} _6} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _0} _7}$
${{{{{ T} _3}} {{{{{ T} _6} _7} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _0} _8}$
${{{{{ T} _2}} {{{{{ T} _6} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _2} _0} _9}$
${{{{{ T} _3}} {{{{{ T} _6} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _1} _0}$
${{{{{ T} _2}} {{{{{ T} _6} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _2} _1} _1}$
${{{{{ T} _2}} {{{{{ T} _6} _8} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _1} _2}$
${{{{{ T} _3}} {{{{{ T} _6} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _1} _3}$
${{{{{ T} _4}} {{{{{ T} _6} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _1} _4}$
${{{{{ T} _4}} {{{{{ T} _6} _8} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _1} _5}$
${{{{{ T} _4}} {{{{{ T} _6} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _1} _6}$
${{{{{ T} _3}} {{{{{ T} _6} _8} _5}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _1} _7}$
${{{{{ T} _3}} {{{{{ T} _6} _8} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _1} _8}$
${{{{{ T} _4}} {{{{{ T} _6} _8} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _2} _1} _9}$
${{{{{ T} _2}} {{{{{ T} _6} _8} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _1} _2} _2} _0}$
${{{{{ T} _3}} {{{{{ T} _6} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _2} _1}$
${{{{{ T} _3}} {{{{{ T} _6} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _2} _2}$
${{{{{ T} _2}} {{{{{ T} _6} _8} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _2} _3}$
${{{{{ T} _4}} {{{{{ T} _6} _8} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _2} _4}$
${{{{{ T} _2}} {{{{{ T} _6} _9} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _2} _5}$
${{{{{ T} _3}} {{{{{ T} _6} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _2} _6}$
${{{{{ T} _4}} {{{{{ T} _6} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _2} _7}$
${{{{{ T} _2}} {{{{{ T} _6} _9} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _2} _8}$
${{{{{ T} _4}} {{{{{ T} _6} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _2} _9}$
${{{{{ T} _2}} {{{{{ T} _6} _9} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _3} _0}$
${{{{{ T} _4}} {{{{{ T} _6} _9} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _3} _1}$
${{{{{ T} _4}} {{{{{ T} _6} _9} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _3} _2}$
${{{{{ T} _2}} {{{{{ T} _6} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _3} _3}$
${{{{{ T} _3}} {{{{{ T} _6} _9} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _3} _4}$
${{{{{ T} _2}} {{{{{ T} _6} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _3} _5}$
${{{{{ T} _3}} {{{{{ T} _6} _9} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _3} _6}$
${{{{{ T} _4}} {{{{{ T} _6} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _3} _7}$
${{{{{ T} _4}} {{{{{ T} _6} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _3} _8}$
${{{{{ T} _4}} {{{{{ T} _6} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _3} _9}$
${{{{{ T} _3}} {{{{{ T} _6} _9} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _4} _0}$
${{{{{ T} _2}} {{{{{ T} _6} _9} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _4} _1}$
${{{{{ T} _3}} {{{{{ T} _6} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _4} _2}$
${{{{{ T} _4}} {{{{{ T} _7} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _4} _3}$
${{{{{ T} _4}} {{{{{ T} _7} _0} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _1} _2} _4} _4}$
${{{{{ T} _2}} {{{{{ T} _7} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _4} _5}$
${{{{{ T} _4}} {{{{{ T} _7} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _4} _6}$
${{{{{ T} _2}} {{{{{ T} _7} _0} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _4} _7}$
${{{{{ T} _3}} {{{{{ T} _7} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _4} _8}$
${{{{{ T} _4}} {{{{{ T} _7} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _4} _9}$
${{{{{ T} _2}} {{{{{ T} _7} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _5} _0}$
${{{{{ T} _4}} {{{{{ T} _7} _0} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _5} _1}$
${{{{{ T} _2}} {{{{{ T} _7} _0} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _5} _2}$
${{{{{ T} _2}} {{{{{ T} _7} _0} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _5} _3}$
${{{{{ T} _4}} {{{{{ T} _7} _0} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _5} _4}$
${{{{{ T} _2}} {{{{{ T} _7} _0} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _5} _5}$
${{{{{ T} _2}} {{{{{ T} _7} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _5} _6}$
${{{{{ T} _2}} {{{{{ T} _7} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _5} _7}$
${{{{{ T} _4}} {{{{{ T} _7} _0} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _5} _8}$
${{{{{ T} _4}} {{{{{ T} _7} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _5} _9}$
${{{{{ T} _4}} {{{{{ T} _7} _1} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _6} _0}$
${{{{{ T} _4}} {{{{{ T} _7} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _6} _1}$
${{{{{ T} _2}} {{{{{ T} _7} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _2} _6} _2}$
${{{{{ T} _2}} {{{{{ T} _7} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _6} _3}$
${{{{{ T} _4}} {{{{{ T} _7} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _6} _4}$
${{{{{ T} _2}} {{{{{ T} _7} _1} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _6} _5}$
${{{{{ T} _3}} {{{{{ T} _7} _1} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _6} _6}$
${{{{{ T} _4}} {{{{{ T} _7} _1} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _6} _7}$
${{{{{ T} _2}} {{{{{ T} _7} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _6} _8}$
${{{{{ T} _4}} {{{{{ T} _7} _1} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _6} _9}$
${{{{{ T} _2}} {{{{{ T} _7} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _7} _0}$
${{{{{ T} _4}} {{{{{ T} _7} _1} _8}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _7} _1}$
${{{{{ T} _3}} {{{{{ T} _7} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _7} _2}$
${{{{{ T} _4}} {{{{{ T} _7} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _7} _3}$
${{{{{ T} _2}} {{{{{ T} _7} _2} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _7} _4}$
${{{{{ T} _3}} {{{{{ T} _7} _2} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _7} _5}$
${{{{{ T} _4}} {{{{{ T} _7} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _2} _7} _6}$
${{{{{ T} _2}} {{{{{ T} _7} _2} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _7} _7}$
${{{{{ T} _3}} {{{{{ T} _7} _2} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _7} _8}$
${{{{{ T} _2}} {{{{{ T} _7} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _1} _2} _7} _9}$
${{{{{ T} _3}} {{{{{ T} _7} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _8} _0}$
${{{{{ T} _4}} {{{{{ T} _7} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _8} _1}$
${{{{{ T} _2}} {{{{{ T} _7} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _2} _8} _2}$
${{{{{ T} _4}} {{{{{ T} _7} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _8} _3}$
${{{{{ T} _2}} {{{{{ T} _7} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _8} _4}$
${{{{{ T} _4}} {{{{{ T} _7} _2} _5}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _2} _8} _5}$
${{{{{ T} _3}} {{{{{ T} _7} _2} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _8} _6}$
${{{{{ T} _4}} {{{{{ T} _7} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _8} _7}$
${{{{{ T} _4}} {{{{{ T} _7} _2} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _8} _8}$
${{{{{ T} _4}} {{{{{ T} _7} _2} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _8} _9}$
${{{{{ T} _2}} {{{{{ T} _7} _2} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _9} _0}$
${{{{{ T} _4}} {{{{{ T} _7} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _1} _2} _9} _1}$
${{{{{ T} _2}} {{{{{ T} _7} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _9} _2}$
${{{{{ T} _4}} {{{{{ T} _7} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _9} _3}$
${{{{{ T} _2}} {{{{{ T} _7} _3} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _2} _9} _4}$
${{{{{ T} _3}} {{{{{ T} _7} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _9} _5}$
${{{{{ T} _2}} {{{{{ T} _7} _3} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _2} _9} _6}$
${{{{{ T} _4}} {{{{{ T} _7} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _9} _7}$
${{{{{ T} _3}} {{{{{ T} _7} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _9} _8}$
${{{{{ T} _3}} {{{{{ T} _7} _3} _4}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _9} _9}$
${{{{{ T} _2}} {{{{{ T} _7} _3} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _0} _0}$
${{{{{ T} _3}} {{{{{ T} _7} _3} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _0} _1}$
${{{{{ T} _2}} {{{{{ T} _7} _3} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _0} _2}$
${{{{{ T} _3}} {{{{{ T} _7} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _3} _0} _3}$
${{{{{ T} _2}} {{{{{ T} _7} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _0} _4}$
${{{{{ T} _3}} {{{{{ T} _7} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _0} _5}$
${{{{{ T} _3}} {{{{{ T} _7} _3} _9}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& 1& 0& 0\\ 0& 0& 1& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _3} _0} _6}$
${{{{{ T} _2}} {{{{{ T} _7} _4} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _0} _7}$
${{{{{ T} _3}} {{{{{ T} _7} _4} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _0} _8}$
${{{{{ T} _2}} {{{{{ T} _7} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _0} _9}$
${{{{{ T} _4}} {{{{{ T} _7} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _1} _0}$
${{{{{ T} _2}} {{{{{ T} _7} _4} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _1} _1}$
${{{{{ T} _4}} {{{{{ T} _7} _4} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _1} _2}$
${{{{{ T} _4}} {{{{{ T} _7} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _1} _3}$
${{{{{ T} _4}} {{{{{ T} _7} _4} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _1} _4}$
${{{{{ T} _3}} {{{{{ T} _7} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _1} _5}$
${{{{{ T} _4}} {{{{{ T} _7} _4} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _1} _6}$
${{{{{ T} _3}} {{{{{ T} _7} _4} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _1} _7}$
${{{{{ T} _4}} {{{{{ T} _7} _4} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _1} _8}$
${{{{{ T} _4}} {{{{{ T} _7} _4} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _1} _9}$
${{{{{ T} _2}} {{{{{ T} _7} _4} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _3} _2} _0}$
${{{{{ T} _4}} {{{{{ T} _7} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _2} _1}$
${{{{{ T} _2}} {{{{{ T} _7} _5} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _2} _2}$
${{{{{ T} _3}} {{{{{ T} _7} _5} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _2} _3}$
${{{{{ T} _4}} {{{{{ T} _7} _5} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _2} _4}$
${{{{{ T} _2}} {{{{{ T} _7} _5} _1}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ 0& 0& -{1}& 0\\ 1& 0& 0& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _3} _2} _5}$
${{{{{ T} _4}} {{{{{ T} _7} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _2} _6}$
${{{{{ T} _2}} {{{{{ T} _7} _5} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _2} _7}$
${{{{{ T} _3}} {{{{{ T} _7} _5} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _2} _8}$
${{{{{ T} _2}} {{{{{ T} _7} _5} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _2} _9}$
${{{{{ T} _4}} {{{{{ T} _7} _5} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _3} _0}$
${{{{{ T} _2}} {{{{{ T} _7} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _3} _1}$
${{{{{ T} _3}} {{{{{ T} _7} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _3} _3} _2}$
${{{{{ T} _2}} {{{{{ T} _7} _5} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _3} _3}$
${{{{{ T} _2}} {{{{{ T} _7} _5} _6}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _3} _4}$
${{{{{ T} _4}} {{{{{ T} _7} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _3} _5}$
${{{{{ T} _4}} {{{{{ T} _7} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _3} _6}$
${{{{{ T} _4}} {{{{{ T} _7} _5} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _3} _7}$
${{{{{ T} _3}} {{{{{ T} _7} _5} _9}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _3} _8}$
${{{{{ T} _4}} {{{{{ T} _7} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _3} _9}$
${{{{{ T} _2}} {{{{{ T} _7} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _4} _0}$
${{{{{ T} _2}} {{{{{ T} _7} _6} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _4} _1}$
${{{{{ T} _4}} {{{{{ T} _7} _6} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _4} _2}$
${{{{{ T} _2}} {{{{{ T} _7} _6} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _4} _3}$
${{{{{ T} _3}} {{{{{ T} _7} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _4} _4}$
${{{{{ T} _4}} {{{{{ T} _7} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _4} _5}$
${{{{{ T} _2}} {{{{{ T} _7} _6} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _4} _6}$
${{{{{ T} _4}} {{{{{ T} _7} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _4} _7}$
${{{{{ T} _2}} {{{{{ T} _7} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _4} _8}$
${{{{{ T} _4}} {{{{{ T} _7} _6} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _4} _9}$
${{{{{ T} _4}} {{{{{ T} _7} _6} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _5} _0}$
${{{{{ T} _3}} {{{{{ T} _7} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _5} _1}$
${{{{{ T} _4}} {{{{{ T} _7} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _5} _2}$
${{{{{ T} _2}} {{{{{ T} _7} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _1} _3} _5} _3}$
${{{{{ T} _3}} {{{{{ T} _7} _6} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _5} _4}$
${{{{{ T} _4}} {{{{{ T} _7} _6} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _5} _5}$
${{{{{ T} _2}} {{{{{ T} _7} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _5} _6}$
${{{{{ T} _3}} {{{{{ T} _7} _6} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _5} _7}$
${{{{{ T} _2}} {{{{{ T} _7} _7} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _5} _8}$
${{{{{ T} _3}} {{{{{ T} _7} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _5} _9}$
${{{{{ T} _4}} {{{{{ T} _7} _7} _0}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _6} _0}$
${{{{{ T} _2}} {{{{{ T} _7} _7} _1}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _6} _1}$
${{{{{ T} _4}} {{{{{ T} _7} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _6} _2}$
${{{{{ T} _2}} {{{{{ T} _7} _7} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _6} _3}$
${{{{{ T} _2}} {{{{{ T} _7} _7} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _6} _4}$
${{{{{ T} _4}} {{{{{ T} _7} _7} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _6} _5}$
${{{{{ T} _2}} {{{{{ T} _7} _7} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _6} _6}$
${{{{{ T} _3}} {{{{{ T} _7} _7} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _6} _7}$
${{{{{ T} _2}} {{{{{ T} _7} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _6} _8}$
${{{{{ T} _2}} {{{{{ T} _7} _7} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _6} _9}$
${{{{{ T} _3}} {{{{{ T} _7} _7} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _7} _0}$
${{{{{ T} _4}} {{{{{ T} _7} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _7} _1}$
${{{{{ T} _2}} {{{{{ T} _7} _7} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _7} _2}$
${{{{{ T} _4}} {{{{{ T} _7} _7} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _7} _3}$
${{{{{ T} _2}} {{{{{ T} _7} _7} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _7} _4}$
${{{{{ T} _4}} {{{{{ T} _7} _7} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _7} _5}$
${{{{{ T} _3}} {{{{{ T} _7} _7} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _7} _6}$
${{{{{ T} _4}} {{{{{ T} _7} _7} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _3} _7} _7}$
${{{{{ T} _4}} {{{{{ T} _7} _8} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _7} _8}$
${{{{{ T} _2}} {{{{{ T} _7} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _7} _9}$
${{{{{ T} _3}} {{{{{ T} _7} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _8} _0}$
${{{{{ T} _4}} {{{{{ T} _7} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _8} _1}$
${{{{{ T} _3}} {{{{{ T} _7} _8} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _8} _2}$
${{{{{ T} _4}} {{{{{ T} _7} _8} _2}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _8} _3}$
${{{{{ T} _2}} {{{{{ T} _7} _8} _3}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _8} _4}$
${{{{{ T} _4}} {{{{{ T} _7} _8} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _8} _5}$
${{{{{ T} _2}} {{{{{ T} _7} _8} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _8} _6}$
${{{{{ T} _3}} {{{{{ T} _7} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _8} _7}$
${{{{{ T} _2}} {{{{{ T} _7} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _8} _8}$
${{{{{ T} _4}} {{{{{ T} _7} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _8} _9}$
${{{{{ T} _3}} {{{{{ T} _7} _8} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _9} _0}$
${{{{{ T} _4}} {{{{{ T} _7} _8} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _9} _1}$
${{{{{ T} _3}} {{{{{ T} _7} _8} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _9} _2}$
${{{{{ T} _2}} {{{{{ T} _7} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _9} _3}$
${{{{{ T} _3}} {{{{{ T} _7} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _9} _4}$
${{{{{ T} _2}} {{{{{ T} _7} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _9} _5}$
${{{{{ T} _2}} {{{{{ T} _7} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _9} _6}$
${{{{{ T} _3}} {{{{{ T} _7} _9} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _9} _7}$
${{{{{ T} _4}} {{{{{ T} _7} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _9} _8}$
${{{{{ T} _4}} {{{{{ T} _7} _9} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _9} _9}$
${{{{{ T} _3}} {{{{{ T} _7} _9} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _0} _0}$
${{{{{ T} _3}} {{{{{ T} _7} _9} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _0} _1}$
${{{{{ T} _4}} {{{{{ T} _7} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _0} _2}$
${{{{{ T} _3}} {{{{{ T} _7} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _0} _3}$
${{{{{ T} _2}} {{{{{ T} _7} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _4} _0} _4}$
${{{{{ T} _2}} {{{{{ T} _7} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _4} _0} _5}$
${{{{{ T} _3}} {{{{{ T} _7} _9} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _0} _6}$
${{{{{ T} _4}} {{{{{ T} _7} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _0} _7}$
${{{{{ T} _2}} {{{{{ T} _7} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _4} _0} _8}$
${{{{{ T} _4}} {{{{{ T} _7} _9} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _4} _0} _9}$
${{{{{ T} _2}} {{{{{ T} _7} _9} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _1} _0}$
${{{{{ T} _4}} {{{{{ T} _7} _9} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _1} _1}$
${{{{{ T} _2}} {{{{{ T} _8} _0} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _1} _2}$
${{{{{ T} _3}} {{{{{ T} _8} _0} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _1} _3}$
${{{{{ T} _4}} {{{{{ T} _8} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _1} _4}$
${{{{{ T} _4}} {{{{{ T} _8} _0} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _1} _5}$
${{{{{ T} _2}} {{{{{ T} _8} _0} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _4} _1} _6}$
${{{{{ T} _3}} {{{{{ T} _8} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _1} _7}$
${{{{{ T} _2}} {{{{{ T} _8} _0} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _1} _8}$
${{{{{ T} _2}} {{{{{ T} _8} _0} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _1} _9}$
${{{{{ T} _4}} {{{{{ T} _8} _0} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _2} _0}$
${{{{{ T} _4}} {{{{{ T} _8} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _2} _1}$
${{{{{ T} _2}} {{{{{ T} _8} _0} _6}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _4} _2} _2}$
${{{{{ T} _2}} {{{{{ T} _8} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _2} _3}$
${{{{{ T} _3}} {{{{{ T} _8} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _2} _4}$
${{{{{ T} _4}} {{{{{ T} _8} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _2} _5}$
${{{{{ T} _2}} {{{{{ T} _8} _0} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _2} _6}$
${{{{{ T} _4}} {{{{{ T} _8} _0} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _2} _7}$
${{{{{ T} _2}} {{{{{ T} _8} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _2} _8}$
${{{{{ T} _4}} {{{{{ T} _8} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _2} _9}$
${{{{{ T} _3}} {{{{{ T} _8} _1} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _3} _0}$
${{{{{ T} _4}} {{{{{ T} _8} _1} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _3} _1}$
${{{{{ T} _3}} {{{{{ T} _8} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _3} _2}$
${{{{{ T} _4}} {{{{{ T} _8} _1} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _3} _3}$
${{{{{ T} _4}} {{{{{ T} _8} _1} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _3} _4}$
${{{{{ T} _3}} {{{{{ T} _8} _1} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _3} _5}$
${{{{{ T} _4}} {{{{{ T} _8} _1} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _3} _6}$
${{{{{ T} _4}} {{{{{ T} _8} _1} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _3} _7}$
${{{{{ T} _3}} {{{{{ T} _8} _1} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _3} _8}$
${{{{{ T} _4}} {{{{{ T} _8} _1} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _3} _9}$
${{{{{ T} _3}} {{{{{ T} _8} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _4} _0}$
${{{{{ T} _4}} {{{{{ T} _8} _1} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _4} _1}$
${{{{{ T} _3}} {{{{{ T} _8} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _4} _2}$
${{{{{ T} _3}} {{{{{ T} _8} _1} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _4} _3}$
${{{{{ T} _2}} {{{{{ T} _8} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _4} _4}$
${{{{{ T} _3}} {{{{{ T} _8} _2} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _4} _5}$
${{{{{ T} _4}} {{{{{ T} _8} _2} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _4} _6}$
${{{{{ T} _4}} {{{{{ T} _8} _2} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _4} _4} _7}$
${{{{{ T} _3}} {{{{{ T} _8} _2} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _4} _8}$
${{{{{ T} _4}} {{{{{ T} _8} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _4} _4} _9}$
${{{{{ T} _3}} {{{{{ T} _8} _2} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _5} _0}$
${{{{{ T} _3}} {{{{{ T} _8} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _5} _1}$
${{{{{ T} _2}} {{{{{ T} _8} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _5} _2}$
${{{{{ T} _4}} {{{{{ T} _8} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _5} _3}$
${{{{{ T} _3}} {{{{{ T} _8} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _5} _4}$
${{{{{ T} _2}} {{{{{ T} _8} _2} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _5} _5}$
${{{{{ T} _3}} {{{{{ T} _8} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _5} _6}$
${{{{{ T} _4}} {{{{{ T} _8} _2} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _5} _7}$
${{{{{ T} _4}} {{{{{ T} _8} _2} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _4} _5} _8}$
${{{{{ T} _3}} {{{{{ T} _8} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _5} _9}$
${{{{{ T} _2}} {{{{{ T} _8} _3} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _6} _0}$
${{{{{ T} _4}} {{{{{ T} _8} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _4} _6} _1}$
${{{{{ T} _3}} {{{{{ T} _8} _3} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _6} _2}$
${{{{{ T} _2}} {{{{{ T} _8} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _6} _3}$
${{{{{ T} _4}} {{{{{ T} _8} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _6} _4}$
${{{{{ T} _4}} {{{{{ T} _8} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _6} _5}$
${{{{{ T} _3}} {{{{{ T} _8} _3} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _6} _6}$
${{{{{ T} _4}} {{{{{ T} _8} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _4} _6} _7}$
${{{{{ T} _3}} {{{{{ T} _8} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _4} _6} _8}$
${{{{{ T} _4}} {{{{{ T} _8} _3} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _4} _6} _9}$
${{{{{ T} _2}} {{{{{ T} _8} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _7} _0}$
${{{{{ T} _3}} {{{{{ T} _8} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _7} _1}$
${{{{{ T} _4}} {{{{{ T} _8} _3} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _7} _2}$
${{{{{ T} _2}} {{{{{ T} _8} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _1} _4} _7} _3}$
${{{{{ T} _4}} {{{{{ T} _8} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _7} _4}$
${{{{{ T} _2}} {{{{{ T} _8} _4} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _7} _5}$
${{{{{ T} _3}} {{{{{ T} _8} _4} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _7} _6}$
${{{{{ T} _2}} {{{{{ T} _8} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _7} _7}$
${{{{{ T} _3}} {{{{{ T} _8} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _1} _4} _7} _8}$
${{{{{ T} _4}} {{{{{ T} _8} _4} _2}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _7} _9}$
${{{{{ T} _2}} {{{{{ T} _8} _4} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _8} _0}$
${{{{{ T} _3}} {{{{{ T} _8} _4} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _1} _4} _8} _1}$
${{{{{ T} _2}} {{{{{ T} _8} _4} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _8} _2}$
${{{{{ T} _4}} {{{{{ T} _8} _4} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _8} _3}$
${{{{{ T} _3}} {{{{{ T} _8} _4} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _8} _4}$
${{{{{ T} _4}} {{{{{ T} _8} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _8} _5}$
${{{{{ T} _4}} {{{{{ T} _8} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _8} _6}$
${{{{{ T} _4}} {{{{{ T} _8} _5} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _8} _7}$
${{{{{ T} _3}} {{{{{ T} _8} _5} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _8} _8}$
${{{{{ T} _4}} {{{{{ T} _8} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _8} _9}$
${{{{{ T} _3}} {{{{{ T} _8} _5} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _9} _0}$
${{{{{ T} _4}} {{{{{ T} _8} _5} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _9} _1}$
${{{{{ T} _2}} {{{{{ T} _8} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _9} _2}$
${{{{{ T} _4}} {{{{{ T} _8} _5} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _9} _3}$
${{{{{ T} _2}} {{{{{ T} _8} _5} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _9} _4}$
${{{{{ T} _3}} {{{{{ T} _8} _5} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _9} _5}$
${{{{{ T} _2}} {{{{{ T} _8} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _9} _6}$
${{{{{ T} _4}} {{{{{ T} _8} _5} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _9} _7}$
${{{{{ T} _3}} {{{{{ T} _8} _5} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _9} _8}$
${{{{{ T} _4}} {{{{{ T} _8} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _4} _9} _9}$
${{{{{ T} _2}} {{{{{ T} _8} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _5} _0} _0}$
${{{{{ T} _3}} {{{{{ T} _8} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _0} _1}$
${{{{{ T} _2}} {{{{{ T} _8} _5} _8}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _5} _0} _2}$
${{{{{ T} _4}} {{{{{ T} _8} _5} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _5} _0} _3}$
${{{{{ T} _3}} {{{{{ T} _8} _6} _0}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _0} _4}$
${{{{{ T} _4}} {{{{{ T} _8} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _0} _5}$
${{{{{ T} _3}} {{{{{ T} _8} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _0} _6}$
${{{{{ T} _4}} {{{{{ T} _8} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _0} _7}$
${{{{{ T} _4}} {{{{{ T} _8} _6} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _0} _8}$
${{{{{ T} _4}} {{{{{ T} _8} _6} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _5} _0} _9}$
${{{{{ T} _4}} {{{{{ T} _8} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _1} _5} _1} _0}$
${{{{{ T} _2}} {{{{{ T} _8} _6} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _1} _1}$
${{{{{ T} _2}} {{{{{ T} _8} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _5} _1} _2}$
${{{{{ T} _3}} {{{{{ T} _8} _6} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _1} _3}$
${{{{{ T} _4}} {{{{{ T} _8} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _1} _4}$
${{{{{ T} _2}} {{{{{ T} _8} _6} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _1} _5}$
${{{{{ T} _4}} {{{{{ T} _8} _6} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _1} _6}$
${{{{{ T} _2}} {{{{{ T} _8} _6} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _1} _7}$
${{{{{ T} _2}} {{{{{ T} _8} _7} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _1} _8}$
${{{{{ T} _4}} {{{{{ T} _8} _7} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _1} _9}$
${{{{{ T} _4}} {{{{{ T} _8} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _5} _2} _0}$
${{{{{ T} _2}} {{{{{ T} _8} _7} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _2} _1}$
${{{{{ T} _2}} {{{{{ T} _8} _7} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _2} _2}$
${{{{{ T} _4}} {{{{{ T} _8} _7} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _2} _3}$
${{{{{ T} _2}} {{{{{ T} _8} _7} _5}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ 0& 0& 1& 0\\ 0& -{1}& 0& 0\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _5} _2} _4}$
${{{{{ T} _3}} {{{{{ T} _8} _7} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _2} _5}$
${{{{{ T} _4}} {{{{{ T} _8} _7} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _2} _6}$
${{{{{ T} _2}} {{{{{ T} _8} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _5} _2} _7}$
${{{{{ T} _4}} {{{{{ T} _8} _7} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _2} _8}$
${{{{{ T} _2}} {{{{{ T} _8} _7} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _2} _9}$
${{{{{ T} _2}} {{{{{ T} _8} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _3} _0}$
${{{{{ T} _4}} {{{{{ T} _8} _7} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _3} _1}$
${{{{{ T} _4}} {{{{{ T} _8} _7} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _3} _2}$
${{{{{ T} _2}} {{{{{ T} _8} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _3} _3}$
${{{{{ T} _2}} {{{{{ T} _8} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _3} _4}$
${{{{{ T} _4}} {{{{{ T} _8} _8} _3}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ 1& 0& 0& 0\\ 0& 1& 0& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _1} _5} _3} _5}$
${{{{{ T} _2}} {{{{{ T} _8} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _3} _6}$
${{{{{ T} _3}} {{{{{ T} _8} _8} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _3} _7}$
${{{{{ T} _4}} {{{{{ T} _8} _8} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _3} _8}$
${{{{{ T} _2}} {{{{{ T} _8} _8} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _3} _9}$
${{{{{ T} _4}} {{{{{ T} _8} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _5} _4} _0}$
${{{{{ T} _2}} {{{{{ T} _8} _8} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _5} _4} _1}$
${{{{{ T} _2}} {{{{{ T} _8} _8} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _5} _4} _2}$
${{{{{ T} _4}} {{{{{ T} _8} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _5} _4} _3}$
${{{{{ T} _2}} {{{{{ T} _8} _9} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _4} _4}$
${{{{{ T} _3}} {{{{{ T} _8} _9} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _4} _5}$
${{{{{ T} _4}} {{{{{ T} _8} _9} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _4} _6}$
${{{{{ T} _2}} {{{{{ T} _8} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _5} _4} _7}$
${{{{{ T} _4}} {{{{{ T} _8} _9} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _1} _5} _4} _8}$
${{{{{ T} _2}} {{{{{ T} _8} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _4} _9}$
${{{{{ T} _3}} {{{{{ T} _8} _9} _2}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _5} _0}$
${{{{{ T} _2}} {{{{{ T} _8} _9} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _5} _1}$
${{{{{ T} _4}} {{{{{ T} _8} _9} _3}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _5} _2}$
${{{{{ T} _2}} {{{{{ T} _8} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _5} _3}$
${{{{{ T} _3}} {{{{{ T} _8} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _5} _5} _4}$
${{{{{ T} _2}} {{{{{ T} _8} _9} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _5} _5}$
${{{{{ T} _3}} {{{{{ T} _8} _9} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _5} _5} _6}$
${{{{{ T} _4}} {{{{{ T} _8} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _5} _7}$
${{{{{ T} _2}} {{{{{ T} _8} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _5} _8}$
${{{{{ T} _4}} {{{{{ T} _8} _9} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _5} _9}$
${{{{{ T} _2}} {{{{{ T} _8} _9} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _5} _6} _0}$
${{{{{ T} _3}} {{{{{ T} _8} _9} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _6} _1}$
${{{{{ T} _2}} {{{{{ T} _8} _9} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _5} _6} _2}$
${{{{{ T} _4}} {{{{{ T} _8} _9} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _6} _3}$
${{{{{ T} _3}} {{{{{ T} _9} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _6} _4}$
${{{{{ T} _4}} {{{{{ T} _9} _0} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _6} _5}$
${{{{{ T} _2}} {{{{{ T} _9} _0} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _6} _6}$
${{{{{ T} _3}} {{{{{ T} _9} _0} _1}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _6} _7}$
${{{{{ T} _2}} {{{{{ T} _9} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _6} _8}$
${{{{{ T} _3}} {{{{{ T} _9} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _6} _9}$
${{{{{ T} _2}} {{{{{ T} _9} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _7} _0}$
${{{{{ T} _3}} {{{{{ T} _9} _0} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _7} _1}$
${{{{{ T} _4}} {{{{{ T} _9} _0} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _5} _7} _2}$
${{{{{ T} _4}} {{{{{ T} _9} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _5} _7} _3}$
${{{{{ T} _4}} {{{{{ T} _9} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _5} _7} _4}$
${{{{{ T} _3}} {{{{{ T} _9} _0} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _7} _5}$
${{{{{ T} _3}} {{{{{ T} _9} _0} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _5} _7} _6}$
${{{{{ T} _4}} {{{{{ T} _9} _0} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _7} _7}$
${{{{{ T} _2}} {{{{{ T} _9} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _7} _8}$
${{{{{ T} _3}} {{{{{ T} _9} _0} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _7} _9}$
${{{{{ T} _3}} {{{{{ T} _9} _1} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _5} _8} _0}$
${{{{{ T} _3}} {{{{{ T} _9} _1} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _8} _1}$
${{{{{ T} _4}} {{{{{ T} _9} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _5} _8} _2}$
${{{{{ T} _2}} {{{{{ T} _9} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _8} _3}$
${{{{{ T} _4}} {{{{{ T} _9} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _5} _8} _4}$
${{{{{ T} _2}} {{{{{ T} _9} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _8} _5}$
${{{{{ T} _4}} {{{{{ T} _9} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _5} _8} _6}$
${{{{{ T} _4}} {{{{{ T} _9} _1} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _5} _8} _7}$
${{{{{ T} _2}} {{{{{ T} _9} _1} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _8} _8}$
${{{{{ T} _3}} {{{{{ T} _9} _1} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _8} _9}$
${{{{{ T} _3}} {{{{{ T} _9} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _9} _0}$
${{{{{ T} _4}} {{{{{ T} _9} _1} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _9} _1}$
${{{{{ T} _4}} {{{{{ T} _9} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _9} _2}$
${{{{{ T} _4}} {{{{{ T} _9} _1} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _9} _3}$
${{{{{ T} _3}} {{{{{ T} _9} _1} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _9} _4}$
${{{{{ T} _3}} {{{{{ T} _9} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _9} _5}$
${{{{{ T} _2}} {{{{{ T} _9} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _9} _6}$
${{{{{ T} _2}} {{{{{ T} _9} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _9} _7}$
${{{{{ T} _3}} {{{{{ T} _9} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _9} _8}$
${{{{{ T} _4}} {{{{{ T} _9} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _9} _9}$
${{{{{ T} _2}} {{{{{ T} _9} _2} _5}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _0} _0}$
${{{{{ T} _4}} {{{{{ T} _9} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _0} _1}$
${{{{{ T} _2}} {{{{{ T} _9} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _0} _2}$
${{{{{ T} _2}} {{{{{ T} _9} _2} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _0} _3}$
${{{{{ T} _4}} {{{{{ T} _9} _2} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _0} _4}$
${{{{{ T} _2}} {{{{{ T} _9} _2} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _0} _5}$
${{{{{ T} _2}} {{{{{ T} _9} _2} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _0} _6}$
${{{{{ T} _2}} {{{{{ T} _9} _3} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _0} _7}$
${{{{{ T} _4}} {{{{{ T} _9} _3} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _0} _8}$
${{{{{ T} _4}} {{{{{ T} _9} _3} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _0} _9}$
${{{{{ T} _2}} {{{{{ T} _9} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _1} _0}$
${{{{{ T} _3}} {{{{{ T} _9} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _1} _1}$
${{{{{ T} _4}} {{{{{ T} _9} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _1} _2}$
${{{{{ T} _2}} {{{{{ T} _9} _3} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _1} _3}$
${{{{{ T} _4}} {{{{{ T} _9} _3} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _1} _4}$
${{{{{ T} _2}} {{{{{ T} _9} _3} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _1} _5}$
${{{{{ T} _4}} {{{{{ T} _9} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _1} _6}$
${{{{{ T} _2}} {{{{{ T} _9} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _1} _6} _1} _7}$
${{{{{ T} _3}} {{{{{ T} _9} _3} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _1} _8}$
${{{{{ T} _3}} {{{{{ T} _9} _3} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _1} _9}$
${{{{{ T} _2}} {{{{{ T} _9} _3} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _6} _2} _0}$
${{{{{ T} _4}} {{{{{ T} _9} _3} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _6} _2} _1}$
${{{{{ T} _2}} {{{{{ T} _9} _4} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _2} _2}$
${{{{{ T} _4}} {{{{{ T} _9} _4} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _6} _2} _3}$
${{{{{ T} _3}} {{{{{ T} _9} _4} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _2} _4}$
${{{{{ T} _4}} {{{{{ T} _9} _4} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _2} _5}$
${{{{{ T} _4}} {{{{{ T} _9} _4} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _6} _2} _6}$
${{{{{ T} _4}} {{{{{ T} _9} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _2} _7}$
${{{{{ T} _2}} {{{{{ T} _9} _4} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _2} _8}$
${{{{{ T} _4}} {{{{{ T} _9} _4} _4}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _2} _9}$
${{{{{ T} _2}} {{{{{ T} _9} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _3} _0}$
${{{{{ T} _4}} {{{{{ T} _9} _4} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _3} _1}$
${{{{{ T} _2}} {{{{{ T} _9} _4} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _3} _2}$
${{{{{ T} _3}} {{{{{ T} _9} _4} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _3} _3}$
${{{{{ T} _2}} {{{{{ T} _9} _4} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _3} _4}$
${{{{{ T} _4}} {{{{{ T} _9} _4} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _3} _5}$
${{{{{ T} _3}} {{{{{ T} _9} _4} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _3} _6}$
${{{{{ T} _2}} {{{{{ T} _9} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _3} _7}$
${{{{{ T} _3}} {{{{{ T} _9} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _3} _8}$
${{{{{ T} _2}} {{{{{ T} _9} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _3} _9}$
${{{{{ T} _3}} {{{{{ T} _9} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _4} _0}$
${{{{{ T} _4}} {{{{{ T} _9} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _4} _1}$
${{{{{ T} _2}} {{{{{ T} _9} _5} _3}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _4} _2}$
${{{{{ T} _2}} {{{{{ T} _9} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _4} _3}$
${{{{{ T} _4}} {{{{{ T} _9} _5} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _4} _4}$
${{{{{ T} _2}} {{{{{ T} _9} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _4} _5}$
${{{{{ T} _4}} {{{{{ T} _9} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _4} _6}$
${{{{{ T} _4}} {{{{{ T} _9} _5} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _4} _7}$
${{{{{ T} _3}} {{{{{ T} _9} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _4} _8}$
${{{{{ T} _4}} {{{{{ T} _9} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _4} _9}$
${{{{{ T} _2}} {{{{{ T} _9} _6} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _5} _0}$
${{{{{ T} _2}} {{{{{ T} _9} _6} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _5} _1}$
${{{{{ T} _3}} {{{{{ T} _9} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _5} _2}$
${{{{{ T} _4}} {{{{{ T} _9} _6} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _5} _3}$
${{{{{ T} _2}} {{{{{ T} _9} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _5} _4}$
${{{{{ T} _4}} {{{{{ T} _9} _6} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _5} _5}$
${{{{{ T} _2}} {{{{{ T} _9} _6} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _5} _6}$
${{{{{ T} _2}} {{{{{ T} _9} _6} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _5} _7}$
${{{{{ T} _2}} {{{{{ T} _9} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _5} _8}$
${{{{{ T} _2}} {{{{{ T} _9} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _5} _9}$
${{{{{ T} _4}} {{{{{ T} _9} _6} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _6} _0}$
${{{{{ T} _4}} {{{{{ T} _9} _6} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _6} _1}$
${{{{{ T} _4}} {{{{{ T} _9} _6} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _6} _2}$
${{{{{ T} _4}} {{{{{ T} _9} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _6} _3}$
${{{{{ T} _2}} {{{{{ T} _9} _7} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _6} _6} _4}$
${{{{{ T} _4}} {{{{{ T} _9} _7} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ 1& 0& 0& 0\\ 0& 0& 1& 0\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _1} _6} _6} _5}$
${{{{{ T} _4}} {{{{{ T} _9} _7} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _6} _6}$
${{{{{ T} _2}} {{{{{ T} _9} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _6} _7}$
${{{{{ T} _3}} {{{{{ T} _9} _7} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _6} _8}$
${{{{{ T} _2}} {{{{{ T} _9} _7} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _6} _9}$
${{{{{ T} _4}} {{{{{ T} _9} _7} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _6} _7} _0}$
${{{{{ T} _2}} {{{{{ T} _9} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _6} _7} _1}$
${{{{{ T} _3}} {{{{{ T} _9} _7} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _7} _2}$
${{{{{ T} _2}} {{{{{ T} _9} _7} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _7} _3}$
${{{{{ T} _2}} {{{{{ T} _9} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _7} _4}$
${{{{{ T} _2}} {{{{{ T} _9} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _7} _5}$
${{{{{ T} _2}} {{{{{ T} _9} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _7} _6}$
${{{{{ T} _2}} {{{{{ T} _9} _8} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _7} _7}$
${{{{{ T} _2}} {{{{{ T} _9} _8} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _7} _8}$
${{{{{ T} _3}} {{{{{ T} _9} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _7} _9}$
${{{{{ T} _4}} {{{{{ T} _9} _8} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _8} _0}$
${{{{{ T} _2}} {{{{{ T} _9} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _8} _1}$
${{{{{ T} _4}} {{{{{ T} _9} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _8} _2}$
${{{{{ T} _2}} {{{{{ T} _9} _8} _3}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _8} _3}$
${{{{{ T} _4}} {{{{{ T} _9} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _8} _4}$
${{{{{ T} _4}} {{{{{ T} _9} _8} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _6} _8} _5}$
${{{{{ T} _2}} {{{{{ T} _9} _8} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _8} _6}$
${{{{{ T} _4}} {{{{{ T} _9} _8} _5}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _8} _7}$
${{{{{ T} _2}} {{{{{ T} _9} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _8} _8}$
${{{{{ T} _4}} {{{{{ T} _9} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _8} _9}$
${{{{{ T} _2}} {{{{{ T} _9} _8} _7}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _9} _0}$
${{{{{ T} _3}} {{{{{ T} _9} _8} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _9} _1}$
${{{{{ T} _2}} {{{{{ T} _9} _8} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _9} _2}$
${{{{{ T} _4}} {{{{{ T} _9} _8} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _9} _3}$
${{{{{ T} _3}} {{{{{ T} _9} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _9} _4}$
${{{{{ T} _2}} {{{{{ T} _9} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _9} _5}$
${{{{{ T} _3}} {{{{{ T} _9} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _9} _6}$
${{{{{ T} _2}} {{{{{ T} _9} _9} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _9} _7}$
${{{{{ T} _3}} {{{{{ T} _9} _9} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _9} _8}$
${{{{{ T} _2}} {{{{{ T} _9} _9} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _9} _9}$
${{{{{ T} _2}} {{{{{ T} _9} _9} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _7} _0} _0}$
${{{{{ T} _3}} {{{{{ T} _9} _9} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _0} _1}$
${{{{{ T} _2}} {{{{{ T} _9} _9} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _0} _2}$
${{{{{ T} _3}} {{{{{ T} _9} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _0} _3}$
${{{{{ T} _3}} {{{{{ T} _9} _9} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _7} _0} _4}$
${{{{{ T} _4}} {{{{{ T} _9} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _0} _5}$
${{{{{ T} _2}} {{{{{ T} _9} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _0} _6}$
${{{{{ T} _3}} {{{{{ T} _9} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _0} _7}$
${{{{{ T} _3}} {{{{{ T} _9} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _7} _0} _8}$
${{{{{ T} _2}} {{{{{ T} _9} _9} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _0} _9}$
${{{{{ T} _4}} {{{{{ T} _9} _9} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _0} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _1} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _1} _7} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _0} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _0} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _0} _3}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _7} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _0} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _0} _5}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _7} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _0} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _7} _1} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _0} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _0} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _0} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _0} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _2} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _0} _9}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _1} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ 0& 0& -{1}& 0\\ 0& -{1}& 0& 0\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _7} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _1} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _1} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _1} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _1} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _7} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _1} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _1} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _7} _3} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _1} _7}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _1} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _7} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _2} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _1} _7} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _4} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _7} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _7} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _2} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _2} _5}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& 0& 1& 0\\ 0& 0& 0& -{1}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _1} _7} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _4} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _2} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _2} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _2} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _5} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _1} _7} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _7} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _3} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _7} _5} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _3} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _3} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _3} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _3} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _3} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _7} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _3} _7}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ 0& 0& -{1}& 0\\ -{1}& 0& 0& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _7} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _3} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _7} _6} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _3} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _7} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _4} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ 0& 1& 0& 0\\ -{1}& 0& 0& 0\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _1} _7} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _7} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _7} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _7} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _4} _2}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _7} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _4} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _7} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _4} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _4} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _7} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _4} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _4} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _1} _7} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _4} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _8} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _7} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _7} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _5} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _7} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _5} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _7} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _5} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _7} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _5} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _9} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _5} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _7} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _5} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _7} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _1} _7} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _1} _7} _9} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _7} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _5} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _1} _8} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _6} _0}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _6} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _8} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _6} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _6} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _6} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _8} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _6} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _8} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _6} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _6} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _8} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _1} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _7} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _7} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _7} _4}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _7} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _7} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _1} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _8} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _7} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _2} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _8} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _8} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _2} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _8} _5}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& 0& 1& 0\\ 0& 0& 0& 1\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _1} _8} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _8} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _8} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _8} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _9} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _9} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _9} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _9} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _9} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _4} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _9} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _5} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _0} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _0} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _8} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _0} _9}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ 0& -{1}& 0& 0\\ 0& 0& 0& -{1}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _8} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _1} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _1} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _1} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _1} _2}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _1} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _8} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _1} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _1} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _8} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _1} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _1} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _8} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _1} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _1} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _7} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _2} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _2} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _8} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _2} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _2} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _1} _8} _8} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _2} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _8} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _2} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _2} _7}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _2} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _3} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _8} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _3} _2}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _3} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _8} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _3} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _3} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _8} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _3} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _8} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _3} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _9} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _3} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _3} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _4} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _0} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _4} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _9} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _4} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _4} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _0} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _4} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _0} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _4} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _4} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _9} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _4} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _1} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _4} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _4} _8}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _9} _1} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _4} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _5} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _9} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _5} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _5} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _9} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _5} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _5} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _9} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _5} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _5} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _6} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _6} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _6} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _2} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _6} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _6} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _6} _6}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _9} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _6} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _6} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _9} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _6} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _7} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _3} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _7} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _1} _9} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _7} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _7} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _7} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _7} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _7} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _7} _8}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _7} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _9} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _9} _5} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _8} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _8} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _9} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _8} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _9} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _9} _5} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _8} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _5} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _8} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _8} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _9} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _9} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _9} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _9} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _9} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _9} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _9} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _6} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _9} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _9} _5}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _9} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _9} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _9} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _9} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _9} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _9} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _0} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _0} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _8} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _8} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _0} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _8} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _0} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _1} _9} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _0} _5}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _0} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _9} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _0} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _9} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _0} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _9} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _1} _9} _9} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _1} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _1} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _2} _0} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _1} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _1} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _1} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _1} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _0} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _1} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _1} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _1} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _1} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _0} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _2} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ 0& -{1}& 0& 0\\ 1& 0& 0& 0\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _2} _0} _1} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _1} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _2} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _2} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _1} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _2} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _2} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _2} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _2} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _3} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _3} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _3} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _3} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _3} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _3} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _4} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _3} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _4} _3}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{1}& 0& 0& 0\\ 0& 0& 1& 0\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _2} _0} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _4} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _4} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _2} _0} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _4} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _4} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _5} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _4} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _4} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _5} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _5} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _5} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _5} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _5} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _5} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _5} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _6} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _5} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _6} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _5} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _5} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _5} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _5} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _6} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _6} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _6} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _2} _0} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _6} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _6} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _6} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _6} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _7} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _7} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _7} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _7} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _0} _8} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _7} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _7} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _7} _8}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _8} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _0} _9} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _8} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _2} _0} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _8} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _8} _3}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _8} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _8} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _8} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _8} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _8} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _8} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _9} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _2} _1} _1} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _9} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _9} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _9} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _1} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _9} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _1} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _9} _6}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _9} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _1} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _9} _8}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _9} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _2} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _2} _1} _2} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _0} _0}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _0} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _0} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _0} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _0} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _2} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _0} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _3} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _0} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _0} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _3} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _0} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _0} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _1} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _1} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _1} _4}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _1} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _1} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _1} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _1} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _1} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _1} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _1} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _4} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _1} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _1} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _1} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _1} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _1} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _1} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _5} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _2} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _2} _1} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _2} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _2} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _2} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _2} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _6} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _6} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _2} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _2} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _2} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _2} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _3} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _6} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _3} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _3} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _7} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _3} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _3} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _1} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _3} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _1} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _4} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _1} _8} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _4} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _4} _4}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _4} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _4} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _4} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _4} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _9} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _9} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _4} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _5} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _9} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _1} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _5} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _1} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _0} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _5} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _5} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _2} _2} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _5} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _5} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _0} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _2} _2} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _5} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _0} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _5} _9}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ 0& 0& 1& 0\\ 1& 0& 0& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _2} _2} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _6} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _6} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _6} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _6} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _6} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _1} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _7} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _2} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _7} _2}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _7} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _7} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _7} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _3} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _7} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _7} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _7} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _2} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _7} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _7} _8}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _3} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _7} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _3} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _8} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _8} _2}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{1}& 0& 0& 0\\ 0& 0& 0& 1\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _4} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _8} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _8} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _4} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _8} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _8} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _5} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _8} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _8} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _9} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _9} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _5} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _9} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _9} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _5} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _6} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _9} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _6} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _9} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _9} _8}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _9} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _9} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _6} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _0} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _2} _2} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _0} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _0} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _0} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _0} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _2} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _0} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _0} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _0} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _0} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _0} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _2} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _0} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _1} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _1} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _8} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _1} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _1} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _1} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _1} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _1} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _1} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _9} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _1} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _1} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _2} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _2} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _2} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _0} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _2} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _2} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _2} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _2} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _2} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _1} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _1} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _3} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _3} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _3} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _1} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _3} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _3} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _3} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _2} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _3} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _3} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _3} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _2} _3} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _3} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _3} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _3} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _2} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _3} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _3} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _4} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _3} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _4} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _4} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _4} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _4} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _4} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _4} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _4} _7}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ 0& -{1}& 0& 0\\ 0& 0& 0& -{1}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _3} _4} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _4} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _4} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _3} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _5} _0}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _5} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _5} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _5} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _5} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _5} _5}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _5} _6}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _5} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _5} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _5} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _6} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _3} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _6} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _6} _4}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _2} _3} _6} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _6} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _3} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _6} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _3} _6} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _6} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _3} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _3} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _7} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _3} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _7} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _7} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _7} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _7} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _8} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _8} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _8} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _7} _8}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _2} _3} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _8} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _8} _0}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _8} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _8} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _8} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _3} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _9} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _8} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _9} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _8} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _9} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _9} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _9} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _4} _0} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _9} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _9} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _4} _0} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _9} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _9} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _0} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _9} _5}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _4} _0} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _0} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _4} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _9} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _9} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _0} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _2} _4} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _0} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _1} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _4} _1} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _2} _4} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _0} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _1} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _0} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _0} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _0} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _0} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _0} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _2} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _2} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _1} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _1} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _2} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _1} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _1} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _1} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _4} _3} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _1} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _4} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _1} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _1} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _4} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _1} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _1} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _4} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _4} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _4} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _2} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _4} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _2} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _2} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _4} _4} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _2} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _4} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _2} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _4} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _5} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _2} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _2} _8}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _2} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _2} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _3} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _5} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _5} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _3} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _6} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _3} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _2} _4} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _3} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _4} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _3} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _4} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _4} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _4} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _4} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _4} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _4} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _4} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _4} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _4} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _4} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _4} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _4} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _4} _6}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _4} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _2} _4} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _5} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _5} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _5} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _5} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _5} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _5} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _9} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _6} _0}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _6} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _4} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _9} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _6} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _6} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _9} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _6} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _5} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _6} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _6} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _0} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _6} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _0} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _6} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _5} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _6} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _0} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _1} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _7} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _5} _1} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _7} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _7} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _7} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _7} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _5} _1} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _7} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _7} _6}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ 0& 0& 1& 0\\ 0& 1& 0& 0\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _5} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _7} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _2} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _8} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _8} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _8} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _8} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _8} _4}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ 1& 0& 0& 0\\ 0& 1& 0& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _2} _5} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _8} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _8} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _8} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _8} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _5} _3} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _9} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _9} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _9} _4}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _4} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _9} _4}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _9} _5}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _2} _5} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _2} _5} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _9} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _9} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _2} _5} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _5} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _0} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _0} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _5} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _0} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _6} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _0} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _6} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _1} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _5} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _1} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _1} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _1} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _1} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _1} _7}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ 1& 0& 0& 0\\ 0& 0& 0& 1\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _2} _5} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _1} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _2} _0}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ 0& 0& -{1}& 0\\ -{1}& 0& 0& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _2} _5} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _2} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _2} _5} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _2} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _5} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _5} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _2} _5} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _2} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _2} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _2} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _5} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _2} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _2} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _2} _6}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _5} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _2} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _2} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _9} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _2} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _2} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _2} _5} _9} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _3} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _2} _5} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _3} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _9} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _3} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _0} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _3} _3}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _3} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _0} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _3} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _3} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _3} _6}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _0} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _3} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _0} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _3} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _2} _6} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _3} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _0} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _1} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _4} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _4} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _4} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _4} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _4} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _5} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _5} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _5} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _5} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _2} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _5} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _3} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _5} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _3} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _5} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _5} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _6} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _6} _2}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _6} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _6} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _6} _4}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _6} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _6} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _6} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _2} _6} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _6} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _6} _9}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _6} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _6} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _7} _1}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _6} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _7} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _7} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _6} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _7} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _7} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _5} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _7} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _6} _5} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _7} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _6} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _8} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _8} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _8} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _8} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _6} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _8} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _8} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _8} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _9} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _7} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _9} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _9} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _2} _6} _7} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _9} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _9} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _9} _7}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _9} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _9} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _6} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _0} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _6} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _0} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _6} _8} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _0} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _0} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _0} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _0} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _0} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _0} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _0} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _9} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _0} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _6} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _1} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _1} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _1} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _1} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _7} _0} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _1} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _1} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _1} _3}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& 0& 0& 1\\ 0& -{1}& 0& 0\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _2} _7} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _1} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _1} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _1} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _1} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _1} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _1} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _1} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _7} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _2} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _1} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _2} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _2} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _2} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _2} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _2} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _7} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _2} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _7} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _3} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _7} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _3} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _3} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _7} _2} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _3} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _3} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _4} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _7} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _4} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _7} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _4} _4}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _4} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _4} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _7} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _4} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _7} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _4} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _4} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _5} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _5} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _7} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _5} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _5} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _5} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _5} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _6} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _6} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _6} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _6} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _6} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _6} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _6} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _7} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _6} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _6} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _6} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _7} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _8} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _8} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _7} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _7} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _7} _4}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _2} _7} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _7} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _9} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _7} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _7} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _8} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _2} _7} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _8} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _8} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _8} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _8} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _0} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _0} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _8} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _9} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _9} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _8} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _9} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _9} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _9} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _2} _8} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _9} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _9} _9}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _0} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _2} _8} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _0} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _0} _4}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _0} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _0} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _0} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _8} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _2} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _0} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _1} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _8} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _1} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _1} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _8} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _1} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _1} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _8} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _1} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _1} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _8} _4} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _1} _7}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{1}& 0& 0\\ 0& 0& 1& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _2} _8} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _1} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _2} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _5} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _2} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _8} _5} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _8} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _2} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _2} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _2} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _8} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _3} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _8} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _3} _7}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _4} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _4} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _4} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _4} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _8} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _8} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _4} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _4} _7}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _8} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _4} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _5} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _5} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _8} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _5} _3}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _5} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _5} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _5} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _8} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _5} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _8} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _5} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _2} _8} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _5} _8}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _5} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _5} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _6} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _6} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _6} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _6} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _6} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _7} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _9} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _2} _8} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _7} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _9} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _7} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _7} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _7} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _7} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _7} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _9} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _8} _0}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{1}& 0& 0& 0\\ 0& 0& 0& -{1}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _2} _9} _0} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _9} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _1} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _8} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _1} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _8} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _8} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _8} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _9} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _9} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _9} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _9} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _9} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _9} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _9} _6}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& 0& -{1}& 0\\ 0& 0& 0& -{1}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _2} _9} _2} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _9} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _2} _9} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _3} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _9} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _9} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _9} _9}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _0} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _3} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _0} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _0} _3}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _0} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _0} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _0} _5}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _0} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _4} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _0} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _0} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _0} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _1} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _9} _5} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _5} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _1} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _1} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _5} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _1} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _5} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _9} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _9} _6} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _1} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _2} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _9} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _9} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _2} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _2} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _2} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _2} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _2} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _2} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _7} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _2} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _3} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _3} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _3} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _8} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _3} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _8} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _3} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _8} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _3} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _8} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _3} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _4} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _4} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _2} _9} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _4} _2}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _4} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _4} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _4} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _9} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _9} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _4} _6}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _9} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _0} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _0} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _5} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _5} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _5} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _0} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _0} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _6} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _6} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _6} _6}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _6} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _6} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _6} _9}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _7} _0}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _7} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _7} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _0} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _7} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _7} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _7} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _7} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _7} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _8} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _0} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _8} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _0} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _8} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _8} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _4} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _8} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _8} _8}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _4} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _9} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _3} _0} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _9} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _9} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _9} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _0} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _9} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _9} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _9} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _9} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _9} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _5} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _0} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _6} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _0} _5}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _0} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _0} _6}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _0} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _1} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _0} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _1} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _1} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _1} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _3} _0} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _1} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _0} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _1} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _1} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _0} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _1} _8}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _1} _9}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _0} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _2} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _2} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _8} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _2} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _2} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _2} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _2} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _0} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _3} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ 0& 0& -{1}& 0\\ 0& 1& 0& 0\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _0} _9} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _3} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _9} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _3} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _3} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _3} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _3} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _3} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _4} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _1} _1} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _4} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _4} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _4} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _4} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _4} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _4} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _4} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _4} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _1} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _4} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _4} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _5} _0}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _5} _2}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _5} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _2} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _5} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _3} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _5} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _3} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _5} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _1} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _5} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _3} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _6} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _4} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _6} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _1} _4} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _6} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _1} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _6} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _1} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _6} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _6} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _6} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _5} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _7} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _7} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _7} _1}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _1} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _7} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _7} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _7} _3}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _1} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _3} _1} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _7} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _7} _6}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _7} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _6} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _7} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _1} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _7} _8}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _8} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _8} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _8} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _8} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _8} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _8} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _8} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _8} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _8} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _7} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _8} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _8} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _8} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _8} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _8} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _9} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _9} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _1} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _9} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _9} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _9} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _9} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _9} _9}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _0} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _9} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _0} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _0} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _0} _6}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _1} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _1} _1}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& 0& 0& -{1}\\ 0& 1& 0& 0\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _3} _2} _0} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _1} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _1} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _0} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _1} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _1} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _1} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _1} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _2} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _2} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _1} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _2} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _3} _2} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _2} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _2} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _2} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _2} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _2} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _2} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _2} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _2} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _3} _2} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _2} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _2} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _2} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _2} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _3} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _3} _2} _3} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _3} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _3} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _4} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _4} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _2} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _4} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _2} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _4} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _2} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _4} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _4} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _2} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _3} _2} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _4} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _4} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _5} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _5} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _5} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _5} _2}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _2} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _3} _2} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _5} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _5} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _2} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _5} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _2} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _5} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _5} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _5} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _5} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _6} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _6} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _6} _2}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _6} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _6} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _2} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _6} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _7} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _6} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _6} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _8} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _2} _8} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _6} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _7} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _7} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _7} _2}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _7} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _2} _8} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _7} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _7} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _7} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _2} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _7} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _7} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _2} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _7} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _2} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _7} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _8} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _8} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _8} _1}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _2} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _8} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _3} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _8} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _8} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _8} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _8} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _8} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _8} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _9} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _1} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _9} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _9} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _1} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _9} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _1} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _9} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _9} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _9} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _3} _2} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _9} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _9} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _9} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _3} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _0} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _0} _2}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ 0& 0& 0& -{1}\\ 1& 0& 0& 0\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _3} _3} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _0} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _3} _3} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _0} _6}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _3} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _0} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _3} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _1} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _3} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _1} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _3} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _4} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _2} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _3} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _3} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _5} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _3} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _3} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _3} _3}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _3} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _3} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _3} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _3} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _3} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _5} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _3} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _3} _7}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _3} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _6} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _3} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ 0& 1& 0& 0\\ 1& 0& 0& 0\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _4} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _4} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _3} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _4} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _4} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _4} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _4} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _5} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _5} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _5} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _3} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _5} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _5} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _3} _3} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _5} _9}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _9} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _6} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _6} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _9} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _6} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _6} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _6} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _6} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _7} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _7} _2}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ 0& 0& 0& 1\\ -{1}& 0& 0& 0\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _3} _4} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _7} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _7} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _0} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _7} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _7} _6}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ 0& 1& 0& 0\\ 0& 0& 0& -{1}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _4} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _8} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _3} _4} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _8} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _1} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _8} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _8} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _9} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _9} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _9} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _4} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _9} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _9} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _9} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _9} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _0} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _0} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _0} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _1} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _1} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _1} _6}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _3} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _4} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _1} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _1} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _2} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _2} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _3} _4} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _3} _4} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _2} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _4} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _5} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _4} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _5} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _3} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _5} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _3} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _3} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _3} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _6} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _6} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _3} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _3} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _3} _9}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _4} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _4} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _4} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _4} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _4} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _4} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _4} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _4} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _4} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _4} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _4} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _5} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _5} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _5} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _5} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _4} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _5} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _6} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _4} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _4} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _6} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _6} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _9} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _6} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _3} _5} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _6} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _3} _5} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _6} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _0} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _0} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _7} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _7} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _7} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _0} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _7} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _1} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _7} _8}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _7} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _1} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _8} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _8} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _8} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _8} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _8} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _8} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _3} _5} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _8} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _8} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _2} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _8} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _5} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _8} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _5} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _8} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _3} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _9} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _3} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _9} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _9} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _9} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _9} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _4} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _9} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _9} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _4} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _9} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _9} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _5} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _0} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _4} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _0} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _0} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _5} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _0} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _5} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _0} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _0} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _5} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _0} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _5} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _0} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _6} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _1} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _1} _0}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& 0& 1& 0\\ 0& 0& 0& -{1}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _3} _5} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _1} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _6} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _1} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _5} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _1} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _1} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _1} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _5} _6} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _1} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _5} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _1} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _1} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _1} _9}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _5} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _2} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _2} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _8} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _2} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _2} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _8} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _3} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _9} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _9} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _3} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _9} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _3} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _3} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _3} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _9} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _3} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _5} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _5} _9} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _3} _8}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _4} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _3} _6} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _4} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _0} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _6} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _6} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _0} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _4} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _4} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _4} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _6} _0} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _4} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _4} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _6} _1} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _6} _1} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _5} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _1} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _1} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _5} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _5} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _2} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _5} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _6} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _6} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _6} _4}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _3} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _6} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _6} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _6} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _6} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _6} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _6} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _6} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _7} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _6} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _7} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _6} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _7} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _6} _4} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _7} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _7} _8}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _7} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _7} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _4} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _5} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _8} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _8} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _8} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _8} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _5} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _8} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _8} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _8} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _8} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _8} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _9} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _9} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _9} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _9} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _9} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _9} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _9} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _9} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _6} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _9} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _9} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _9} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _9} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _8} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _0} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _8} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _0} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _6} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _6} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _6} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _3} _6} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _9} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _0} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _9} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _9} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _9} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _1} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _1} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _7} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _1} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _1} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _1} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _7} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _1} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _1} _9}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _7} _0} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _2} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _2} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _2} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _7} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _1} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _2} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _7} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _2} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _2} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _2} _7}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _2} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _2} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _2} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _2} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _2} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _3} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _2} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _3} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _3} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _3} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _3} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _3} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _3} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _3} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _7} _3} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _3} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _3} _7} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _4} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _4} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _4} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _4} _2}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _4} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _7} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _4} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _4} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _3} _7} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _5} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _5} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _3} _7} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _5} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _5} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _7} _5} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _5} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _5} _3}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _7} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _5} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _5} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _5} _6}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _7} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _5} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _5} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _7} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _5} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _7} _6} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _6} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _7} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _7} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _6} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _7} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _7} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _6} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _6} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _7} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _7} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _7} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _7} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _7} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _7} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _7} _6}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _7} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _3} _7} _8} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _3} _7} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _7} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _7} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _7} _8} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _8} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _7} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _8} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _9} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _9} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _9} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _9} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _7} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _9} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _7} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _9} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _9} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _0} _0}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _0} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _0} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _8} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _0} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _8} _0} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _0} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _0} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _8} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _0} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _0} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _0} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _0} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _8} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _3} _8} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _0} _8}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _8} _1} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _1} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _3} _8} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _1} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _1} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _1} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _8} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _1} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _3} _8} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _1} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _8} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _1} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _1} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _1} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _1} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _2} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _2} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _2} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _2} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _2} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _2} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _2} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _2} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _2} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _3} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _2} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _3} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _3} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _3} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _3} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _4} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _3} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _3} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _4} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _3} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _3} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _3} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _3} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _4} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _4} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _5} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _4} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _4} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _4} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _8} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _4} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _8} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _8} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _4} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _8} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _4} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _8} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _5} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _8} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _8} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _5} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _5} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _8} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _5} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _6} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _5} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _6} _2}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _6} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _3} _8} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _6} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _8} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _6} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _3} _8} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _7} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ 1& 0& 0& 0\\ 0& 0& -{1}& 0\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _3} _8} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _7} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _3} _8} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _7} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _8} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _7} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _8} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _8} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _8} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _8} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _8} _8} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _8} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _9} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _8} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _8} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _8} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _8} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _8} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _8} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _9} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _9} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _9} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _9} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _9} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _9} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _9} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _9} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _0} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _9} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _0} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _9} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _0} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _0} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _3} _9} _1} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _0} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _2} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _1} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _1} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _1} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _1} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _1} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _1} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _9} _3} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _1} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _1} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _9} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _1} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _2} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _2} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _2} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _9} _3} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _2} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _4} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _2} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _2} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _3} _9} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _2} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _9} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _5} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _3} _2}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _3} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _3} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _3} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _3} _8}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _3} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _9} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _4} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _6} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _4} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _4} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _4} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _4} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _5} _0}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _5} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _5} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _5} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _3} _9} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _6} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _8} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _6} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _6} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _7} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _7} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _3} _9} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _7} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _8} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _7} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _9} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _7} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _7} _7}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _7} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _7} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _9} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _8} _2}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _0} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _8} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _8} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _0} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _8} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _0} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _8} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _8} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _1} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _9} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _1} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _9} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _9} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _9} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _0} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _0} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _0} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _8} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _0} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _4} _0} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _0} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _0} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _1} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _1} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _1} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _1} _3}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ 0& 0& 0& -{1}\\ -{1}& 0& 0& 0\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _4} _0} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _1} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _4} _0} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _1} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _2} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _3} _1}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _3} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _3} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _3} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _3} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _3} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _4} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _5} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _4} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _4} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _4} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _4} _0} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _4} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _4} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _5} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _5} _6}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _5} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _6} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _6} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _6} _7}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _7} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _7} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _7} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _7} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _7} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _7} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _7} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _8} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _4} _0} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _4} _0} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _9} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _9} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _9} _5}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _9} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _9} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _0} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ 0& 0& 0& 1\\ 1& 0& 0& 0\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _4} _1} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _0} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _0} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _1} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _0} _6}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _1} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _1} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _1} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _4} _1} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _1} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _1} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _2} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _1} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _1} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _1} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _4} _1} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _2} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{1}& 0& 0& 0\\ 0& 1& 0& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _4} _1} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _2} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _2} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _1} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _2} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _1} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _2} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _1} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _2} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _1} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _2} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _1} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _3} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _4} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _3} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _3} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _3} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _3} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _3} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _3} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _3} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _1} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _4} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _4} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _4} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _4} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _4} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _4} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _4} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _4} _9}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _5} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _4} _1} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _5} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _5} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _6} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _5} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _4} _1} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _5} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _4} _1} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _5} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _1} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _5} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _5} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _1} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _1} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _1} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _6} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _1} _8} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _6} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _6} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _6} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _6} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _1} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _1} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _1} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _6} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _6} _8}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _7} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _7} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _7} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _7} _3}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _7} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _7} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _7} _6}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _0} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _7} _8}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ 1& 0& 0& 0\\ 0& -{1}& 0& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _4} _2} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _7} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _0} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _8} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _0} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _8} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _8} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _8} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _2} _1} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _2} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _8} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _2} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _8} _8}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _1} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _1} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _9} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _9} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _9} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _2} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _9} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _9} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _2} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _0} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _0} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _4} _2} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _0} _4}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& 0& 0& -{1}\\ 0& -{1}& 0& 0\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _3} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _0} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _0} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _0} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _0} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _3} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _0} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _1} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _1} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _1} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _4} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _1} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _1} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _4} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _1} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _1} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _1} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _2} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _1} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _1} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _4} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _5} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _1} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _2} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _2} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _5} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _2} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _2} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _2} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _2} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _2} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _2} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _2} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _2} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _2} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _4} _2} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _3} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _3} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _3} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _3} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _3} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _3} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _3} _8}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ 0& 0& 0& -{1}\\ 0& 0& -{1}& 0\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _4} _2} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _3} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _4} _0}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _4} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _4} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _4} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _4} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _4} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _4} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _4} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _4} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _4} _2} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _9} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _4} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _5} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _5} _3}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _2} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _5} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _5} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _5} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _5} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _0} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _5} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _5} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _5} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _6} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _0} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _6} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _1} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _6} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _6} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _1} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _6} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _6} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _6} _9}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _7} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _7} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _4} _3} _1} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _7} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _3} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _7} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _7} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _7} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _7} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _7} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _4} _3} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _7} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _4} _3} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _7} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _3} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _7} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _3} _3} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _7} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _3} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _8} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _8} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _8} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _3} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _8} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _4} _3} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _8} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _8} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _3} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _8} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _4} _3} _4} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _9} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _4} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _9} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _9} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _4} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _9} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _3} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _3} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _9} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _9} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _4} _3} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _9} _8}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _3} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _3} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _0} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{1}& 0& 0& 0\\ 0& 0& -{1}& 0\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _4} _3} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _0} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _3} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _0} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _5} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _3} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _6} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _0} _4}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ 0& 0& 0& 1\\ 1& 0& 0& 0\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _4} _3} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _0} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _6} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _0} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _4} _3} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _0} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _0} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _3} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _1} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _3} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _1} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _3} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _1} _5}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _1} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _1} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _2} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _3} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _2} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _2} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _2} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _3} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _3} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _3} _9} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _3} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _9} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _3} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _3} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _3} _7}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _3} _9} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _3} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _3} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _4} _3} _9} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _3} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _4} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _4} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _4} _0} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _4} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _4} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _4} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _4} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _4} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _5} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _5} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _5} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _5} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _5} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _5} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _5} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _2} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _6} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _6} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _2} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _6} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _6} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _6} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _4} _2} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _6} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _2} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _3} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _3} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _6} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _6} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _7} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _7} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _7} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _7} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _4} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _7} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _7} _8}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ 0& 0& -{1}& 0\\ 1& 0& 0& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _4} _4} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _7} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _4} _4} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _8} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _8} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _8} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _8} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _4} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _8} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _8} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _8} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _8} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _9} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _9} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _0} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _6} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _0} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _6} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _1} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _4} _4} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _1} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _4} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _4} _4} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _1} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _4} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _1} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _4} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _8} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _8} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _2} _2}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _2} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _2} _4}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{1}& 0& 0& 0\\ 0& 0& 0& 1\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _4} _4} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _2} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _2} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _2} _8}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _3} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _9} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _3} _3}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& 0& -{1}& 0\\ 0& 0& 0& 1\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _4} _4} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _9} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _3} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _4} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _4} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _4} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _4} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _4} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _5} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _5} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _5} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _5} _4}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _1} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _5} _4}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _5} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _5} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _5} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _4} _5} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _6} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _6} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _6} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _2} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _6} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _5} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _6} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _7} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _7} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _2} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _5} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _5} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _7} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _5} _3} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _7} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _7} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _7} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _5} _3} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _4} _5} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _7} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _8} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _8} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _8} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _4} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _8} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _4} _5} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _8} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _5} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _5} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _4} _5} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _8} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _8} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _5} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _5} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _8} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _8} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _8} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _8} _8}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ 0& 0& -{1}& 0\\ 0& -{1}& 0& 0\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _4} _5} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _8} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _9} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _9} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _4} _5} _6} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _9} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _4} _5} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _9} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _9} _7}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _0} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _0} _2}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _7} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _0} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _0} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _0} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _1} _0}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _8} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _1} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _1} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _1} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _8} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _5} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _1} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _1} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _9} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _1} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _1} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _9} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _1} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _1} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _9} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _1} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _2} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _9} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _2} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _2} _4}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ 0& 1& 0& 0\\ 1& 0& 0& 0\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _4} _6} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _2} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _6} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _6} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _4} _6} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _4} _6} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _3} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _3} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _3} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _3} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _6} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _4} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _6} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _4} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _6} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _5} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _5} _1}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _5} _2}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _5} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _6} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _5} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _6} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _6} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _6} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _6} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _6} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _6} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _6} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _7} _0}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _7} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _7} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _7} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _7} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _5} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _7} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _7} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _7} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _5} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _5} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _8} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _8} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _8} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _6} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _6} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _8} _8}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ 0& 0& 1& 0\\ -{1}& 0& 0& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _4} _6} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _9} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _6} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _9} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _9} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _9} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _9} _5}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _9} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _9} _7}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _9} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _9} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _0} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _0} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _0} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _6} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _0} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _4} _6} _8} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _1} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _9} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _9} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _1} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _4} _6} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _1} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _1} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _1} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _9} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _1} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _9} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _2} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _7} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _2} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _2} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _0} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _3} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _3} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _3} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _4} _0}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ 0& 0& 0& -{1}\\ 0& 0& 1& 0\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _4} _7} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _4} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _4} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _4} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _4} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _4} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{1}& 0& 0& 0\\ 0& 0& -{1}& 0\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _4} _7} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _4} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _5} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _4} _7} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _5} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _7} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _5} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _5} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _6} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _6} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _4} _7} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _6} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _7} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _6} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _7} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _6} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _3} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _6} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _3} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _6} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _6} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _7} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _7} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _7} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _7} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _7} _5}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _7} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _7} _4} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _7} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _7} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _7} _5} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _7} _5} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _8} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _8} _6}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _8} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _9} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _9} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _9} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _6} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _0} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _0} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _0} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _0} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _1} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _1} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _1} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _1} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _1} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _8} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _2} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _2} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _8} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _2} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _2} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _7} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _2} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _2} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _7} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _3} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _9} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _3} _1}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _3} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _3} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _3} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _4} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _4} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _8} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _4} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _8} _0} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _4} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _8} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _4} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _5} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _1} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _5} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _8} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _5} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _8} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _8} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _5} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _8} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _5} _7}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _1} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _6} _1}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _8} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _6} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _8} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _6} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _6} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _4} _8} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _2} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _8} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _8} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _6} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _8} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _7} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _7} _2}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _7} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _7} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _3} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _7} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _4} _8} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _7} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _7} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _4} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _8} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _8} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _8} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _8} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _4} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _8} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _8} _6}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _8} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _5} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _9} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _8} _5} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _5} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _9} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _6} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _6} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _9} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _9} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _9} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _9} _6}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _9} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _8} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _9} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _8} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _8} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _0} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _0} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _0} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _8} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _0} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _0} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _8} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _0} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _0} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _0} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _8} _8} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _1} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _1} _4}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _1} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _1} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _8} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _1} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _1} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _1} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _9} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _2} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _2} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _2} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _9} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _2} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _2} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _2} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _0} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _2} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _9} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _2} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _2} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _3} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _3} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _3} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _3} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _3} _6}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _9} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _3} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _3} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _9} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _4} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ 0& 0& 1& 0\\ 0& 1& 0& 0\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _4} _9} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _9} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _4} _3}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _4} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _2} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _4} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _5} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _2} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _5} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _5} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _5} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _2} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _2} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _5} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _3} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _5} _6}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _5} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _3} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _5} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _6} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _6} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _6} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _6} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _3} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _6} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _4} _9} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _6} _4}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _6} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _4} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _4} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _4} _9} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _6} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _6} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _5} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _7} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _7} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _7} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _7} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _5} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _7} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _7} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _7} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _7} _7}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ 0& 0& 0& -{1}\\ 0& 0& -{1}& 0\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _4} _9} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _7} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _6} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _8} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _8} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _8} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _8} _3}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _6} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _8} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _8} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _8} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _8} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _8} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _8} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _9} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _9} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _4} _9} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _9} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _9} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _8} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _9} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _9} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _0} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _0} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _8} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _0} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _9} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _0} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _9} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _0} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _0} _5}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _9} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _9} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _0} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _1} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _1} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _1} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _1} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _1} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _1} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _0} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _1} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _1} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _1} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _1} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _2} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _1} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _2} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _1} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _2} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _2} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _0} _1} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _2} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _2} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _2} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _2} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _0} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _2} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _2} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _0} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _0} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _3} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _0} _2} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _3} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _3} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _3} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _3} _6}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ 0& 0& 0& -{1}\\ 1& 0& 0& 0\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _5} _0} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _3} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _3} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _4} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _3} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _4} _3}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _4} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _4} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _4} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _4} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _4} _7}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _5} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _4} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _5} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _4} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _5} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _0} _5} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _6} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _0} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _6} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _0} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _0} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _6} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _5} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _6} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _5} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _0} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _6} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _0} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _6} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _0} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _0} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _6} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _6} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _7} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _7} _1}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ 0& -{1}& 0& 0\\ 0& 0& 0& 1\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _0} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _7} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _7} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _0} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _7} _4}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& 0& -{1}& 0\\ 0& 0& 0& 1\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _5} _0} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _7} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _7} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _7} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _7} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _8} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _5} _0} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _8} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _8} _4}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _5} _0} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _9} _1}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _9} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _9} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _0} _8} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _0} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _0} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _9} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _0} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _0} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _0} _9} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _0} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _0} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _0} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _1} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _0} _9} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _1} _0}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _0} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _0} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _5} _0} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _1} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _5} _1} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _0} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _1} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _1} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _1} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _1} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _1} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _1} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _1} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _1} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _2} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _2} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _2} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _2} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _2} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _1} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _2} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _5} _1} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _3} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _3} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _2} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _3} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _3} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _2} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _3} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _1} _2} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _4} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _1} _3} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _4} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _4} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _5} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _5} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _5} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _5} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _5} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _5} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _5} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _6} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ 0& 1& 0& 0\\ 0& 0& 0& -{1}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _1} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _6} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _6} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _6} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _6} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _6} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _6} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _6} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _1} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _7} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _7} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _7} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _7} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _5} _1} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _5} _1} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _8} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _1} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _1} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _8} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _8} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _8} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _8} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _7} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _9} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _1} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _9} _2}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _1} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _9} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _1} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _9} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _1} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _9} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _1} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _9} _6}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _1} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _9} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _9} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _9} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _9} _9}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _0} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _0} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _0} _5}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _0} _6}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _1} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _1} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _9} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _1} _2}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _2} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _1} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _0} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _2} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _1} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _0} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _0} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _2} _0} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _1} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _0} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _2} _0}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _2} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _2} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _1} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _1} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _2} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _2} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _2} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _2} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _2} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _2} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _2} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _2} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _5} _2} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _2} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _5} _2} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _2} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _3} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _2} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _3} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _2} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _2} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _2} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _3} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _3} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _3} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _3} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _3} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _3} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _2} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _3} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _2} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _4} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _4} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _4} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _4} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _4} _5}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _4} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _4} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _2} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _5} _0}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _5} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _5} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _6} _2}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& 0& 0& 1\\ 0& 1& 0& 0\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _6} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _6} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _6} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _7} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _7} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _7} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _5} _2} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _7} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _8} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _8} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _5} _2} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _8} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _8} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _8} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _9} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _8} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _9} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _9} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _2} _8} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _0} _0} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _0} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _2} _9} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _2} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _0} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _2} _9} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _0} _0} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _0} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _0} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _9} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _0} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _9} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _0} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _0} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _1} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _0} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _0} _1} _1}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _1} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _3} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _1} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _3} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _1} _3}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _1} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _1} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _1} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _2} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _2} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _2} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _1} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _0} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _2} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _3} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _3} _2}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _3} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _3} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _3} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _3} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _4} _2}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{1}& 0& 0\\ 0& 0& 1& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _5} _3} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _4} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _4} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _4} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _4} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _5} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _0} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _5} _8}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _7} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _7} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _3} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _3} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _8} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _3} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _8} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _8} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _3} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _8} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _8} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _8} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _9} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _5} _3} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _6} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _9} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _9} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _9} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _0} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _0} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _0} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _1} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _1} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _1} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _1} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _3} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _1} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _1} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _1} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _3} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _1} _2} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _2} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _2} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _8} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _1} _2} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _3} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _3} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _3} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _3} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _3} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _3} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _3} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _3} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _9} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _1} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _3} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _9} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _1} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _4} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _5} _0}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _5} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _5} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _4} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _5} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _6} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _6} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _6} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _1} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _1} _7} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _1} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _1} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _7} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _7} _6}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _7} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _8} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _4} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _8} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _8} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _9} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _9} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _9} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _9} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _0} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _0} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _0} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _5} _4} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _0} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _3} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _0} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _0} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _1} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _4} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _1} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _4} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _1} _2}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ 0& -{1}& 0& 0\\ 1& 0& 0& 0\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _4} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _1} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _4} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _1} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _1} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _1} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _5} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _2} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _5} _2}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _4} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _2} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _2} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _2} _6}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _2} _7}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _2} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _3} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _3} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _3} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _6} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _6} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _3} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _3} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _4} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _4} _2}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _4} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _7} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _4} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _4} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _4} _8} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _8} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _5} _0}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& 0& 0& -{1}\\ 0& 1& 0& 0\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _5} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _5} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _5} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _5} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _5} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _5} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _6} _0}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _9} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _6} _0}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _9} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _4} _9} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _6} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _6} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _5} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _6} _4}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _5} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _6} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _6} _6}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _0} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _6} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _6} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _6} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _5} _0} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _6} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _5} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _7} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _1} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _7} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _1} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _1} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _7} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _7} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _7} _8}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _7} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _7} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _5} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _8} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _8} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _8} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _8} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _8} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _9} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _9} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _9} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _9} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _5} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _9} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _9} _9}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{1}& 0& 0\\ 0& 0& -{1}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _5} _5} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _5} _5} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _0} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _0} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _4} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _0} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _5} _0}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _5} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _1} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _1} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _1} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _5} _5} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _1} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _1} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _1} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _1} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _5} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _2} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _5} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _2} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _2} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _2} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _5} _5} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _2} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _5} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _5} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _3} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _5} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _3} _2}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _3} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _4} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _4} _2}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _4} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _5} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _4} _4}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _4} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _4} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _8} _2}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _5} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _4} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _5} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _5} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _4} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _4} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _5} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _5} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _5} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _5} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _5} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _5} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _9} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _9} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _5} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _6} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _9} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _6} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _9} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _6} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _6} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _6} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _7} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _7} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _7} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _7} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _8} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _1} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _8} _7}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _1} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _9} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _9} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _1} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _0} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _6} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _6} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _0} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _0} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _6} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _0} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _6} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _0} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _6} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _0} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _5} _6} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _5} _6} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _1} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _1} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _2} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _3} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _3} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _2} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _3} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _2} _5}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ 0& 1& 0& 0\\ 0& 0& 0& 1\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _6} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _2} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _2} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _2} _9}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{1}& 0& 0& 0\\ 0& -{1}& 0& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _5} _6} _4} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _4} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _3} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _3} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _6} _4} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _3} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _6} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _3} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _6} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _3} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _3} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _4} _2}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _4} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _4} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _4} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _5} _6} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _4} _8}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _4} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _5} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _5} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _6} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _5} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _5} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _5} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _5} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _6} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _6} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _6} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _6} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _6} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _8} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _6} _9}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _7} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _6} _8} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _7} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _7} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _7} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _5} _6} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _6} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _7} _8}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _6} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _8} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _8} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _8} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _6} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _8} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _6} _9} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _9} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _8} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _8} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _6} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _9} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _9} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _9} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _5} _7} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _0} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _9} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _9} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _0} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _5} _7} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _0} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _0} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _0} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _1} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _1} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _1} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _2} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _2} _2}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _2} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _2} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _7} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _2} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _2} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _2} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _3} _0}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _3} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _7} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _7} _3} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _3} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _3} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _5} _7} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _3} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _3} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _3} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _5} _7} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _4} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _4} _0}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _4} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _4} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _4} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _4} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _4} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _4} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _7} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _4} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _7} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _4} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _7} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _5} _7} _5} _0}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _4} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _5} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _5} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _7} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _5} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _6} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _5} _7} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _5} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _7} _6} _2}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _5} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _7} _6} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _6} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _7} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _6} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _6} _8}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _7} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _7} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _7} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _7} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _7} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _8} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _8} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _8} _2}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _8} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _8} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _8} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _8} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _8} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _9} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _9} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _9} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _9} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _9} _0}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _9} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _9} _2}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _9} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _9} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _9} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _9} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _0} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _9} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _6} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _0} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _0} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _1} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _1} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _5} _8} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _1} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _1} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _1} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _2} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _2} _1}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ 1& 0& 0& 0\\ 0& 0& 0& -{1}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _2} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _2} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _1} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _6} _3} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _3} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _4} _0}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _4} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _4} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _4} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _4} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _5} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _5} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _8} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _5} _2}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ 0& 0& 0& 1\\ 0& 0& -{1}& 0\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _8} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _5} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _8} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _5} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _5} _8}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _5} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _4} _0}$
${{{{{ T} _3}} {{{{{{ T} _4} _6} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _6} _6} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _6} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _6} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _5} _8} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _6} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _6} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _7} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _8} _5} _0}$
${{{{{ T} _3}} {{{{{{ T} _4} _6} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _5} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _6} _7} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _7} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _6} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _8} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _8} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _6} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _5} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _8} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _5} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _6} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _6} _0}$
${{{{{ T} _3}} {{{{{{ T} _4} _6} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _9} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _6} _2}$
${{{{{ T} _3}} {{{{{{ T} _4} _6} _9} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _9} _2}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _9} _4}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& 1& 0& 0\\ 0& 0& -{1}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _5} _8} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _9} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _6} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _6} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _6} _9} _7}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ 1& 0& 0& 0\\ 0& -{1}& 0& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _5} _8} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _7} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _0} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _0} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _0} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _0} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _0} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _1} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _1} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _1} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _5} _8} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _2} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _2} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _8} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _2} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _9} _0}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _3} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _9} _2}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _3} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _3} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _9} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _4} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _4} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _9} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _4} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _4} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _9} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _0} _0}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _4} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _4} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _5} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _5} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _5} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _6} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _6} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _5} _9} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _7} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _9} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _7} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _9} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _7} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _7} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _8} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _2} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _8} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _8} _2}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _9} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _2} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _8} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _8} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _8} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _8} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _9} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _9} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _9} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _9} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _9} _2}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _9} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _9} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _9} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _9} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _3} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _9} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _9} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _0} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _0} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _9} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _0} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _9} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _0} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _1} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _1} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _9} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _8} _1} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _8} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _4} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _8} _1} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _1} _8}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _9} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _9} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _2} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _9} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _8} _2} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _9} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _2} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _5} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _8} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _3} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _3} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _4} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _4} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _5} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _6} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _8} _5} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _5} _8}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _8} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _6} _2}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _6} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _8} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _8} _6} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _6} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _9} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _6} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _9} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _7} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _7} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ 0& -{1}& 0& 0\\ -{1}& 0& 0& 0\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _8} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _9} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _8} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _5} _9} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _8} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _9} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _8} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _9} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _9} _1}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _9} _2}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _0} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _8} _9} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _0} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _9} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _9} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _9} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _0} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _9} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _0} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _8} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _0} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _0} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _0} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _0} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _0} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _0} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _0} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _0} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _0} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _1} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _1} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _1} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _1} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _0} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _2} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _2} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _2} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _2} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _2} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _2} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _0} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _0} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _2} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _0} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _0} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _3} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _0} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _3} _4}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ 0& 0& 1& 0\\ -{1}& 0& 0& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _0} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _3} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _3} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _3} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _0} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _3} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _0} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _4} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _0} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _4} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _4} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _5} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _4} _4}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _5} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _4} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _5} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _5} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _5} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _5} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _5} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _6} _2}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _6} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _5} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _5} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _5} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _0} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _5} _7}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _5} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _6} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _6} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _6} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _6} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _6} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _6} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _7} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _7} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _6} _0} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _7} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _0} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _7} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _7} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _8} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _8} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _9} _2}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _0} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _8} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _8} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _9} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _8} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _8} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _9} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _8} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _9} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _1} _0} _0}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _9} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _9} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _9} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _0} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _0} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _0} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _0} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _0} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _1} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _1} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _1} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _1} _5}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _1} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _1} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _1} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _2} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _2} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _2} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _2} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _2} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _2} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _2} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _3} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _6} _1} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _3} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _3} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _3} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _3} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _3} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _3} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _4} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _4} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _4} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _4} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _4} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _4} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _4} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _5} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _1} _4} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _4} _9}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _5} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _5} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _5} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _5} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _5} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _1} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _5} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _6} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _6} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _6} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _6} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _6} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _6} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _6} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _7} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _7} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _6} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _7} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _6} _9}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _7} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _7} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _8} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _8} _0}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& 1& 0& 0\\ 0& 0& -{1}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _1} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _8} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _1} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _8} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _8} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _8} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _8} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _9} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _9} _3}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _8} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _9} _6}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _9} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _1} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _9} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _9} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _0} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _6} _1} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _0} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _0} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _0} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _0} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _0} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _0} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _1} _0} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _1} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _1} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _1} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _1} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _1} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _1} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _1} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _1} _3}$
${{{{{ T} _3}} {{{{{{ T} _5} _1} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _2} _5}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& 0& 0& -{1}\\ 0& -{1}& 0& 0\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _6} _2} _1} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _1} _2} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _2} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _1} _2} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _1} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _3} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _1} _3} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _3} _5}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _1} _3} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _3} _9}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _4} _0}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _4} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _4} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _4} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _5} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _6} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _6} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _6} _2} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _6} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _2} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _7} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _7} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _7} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _2} _5} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _7} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _8} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _8} _4}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _8} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _2} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _9} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _0} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _6} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _1} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _1} _2}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _1} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _1} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _2} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _8} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _2} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _8} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _2} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _8} _3}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _2} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _2} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _2} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _3} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _2} _8} _9}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _3} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _2} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _3} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _3} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _4} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _4} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _4} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _4} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _5} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _5} _9}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _6} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _6} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _6} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _7} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _7} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _7} _4}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ 1& 0& 0& 0\\ 0& 0& 1& 0\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _6} _3} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _7} _6}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _7} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _7} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _6} _3} _2} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _8} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _8} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _8} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _8} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _2} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _9} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _9} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _9} _2}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _9} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _3} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _9} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _3} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _9} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _9} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _9} _9}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _3} _4} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _3} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _6} _3} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _0} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _0} _1}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _0} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _3} _0} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _3} _0} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _6} _3} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _4} _9}$
${{{{{ T} _3}} {{{{{{ T} _5} _3} _0} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _3} _5} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _0} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _6} _3} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _1} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _1} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _1} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _3} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _1} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _1} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _6} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _1} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _1} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _2} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _2} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _3} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _2} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _2} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _2} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _3} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _3} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _3} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _4} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _3} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _4} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _3} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _3} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _5} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _5} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _6} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _7} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _7} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _7} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _7} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _9} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _3} _7} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _3} _9} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _3} _8} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _3} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _8} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _8} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _8} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _9} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _4} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _4} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _9} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _0} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _3} _9} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _4} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _0} _0}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _0} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _0} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _0} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _0} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _0} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _0} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _0} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _1} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _2} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _2} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _2} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _2} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _2} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _2} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _2} _6}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{1}& 0& 0& 0\\ 0& 0& 1& 0\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _6} _4} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _3} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _3} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _4} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _4} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _4} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _4} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _5} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _5} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _5} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _4} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _5} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _5} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _5} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _6} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _6} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _5} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _6} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _7} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _5} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _7} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _7} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _6} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _4} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _8} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _8} _4}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _8} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _8} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _9} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _9} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _9} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _9} _5}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _7} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _9} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _9} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _9} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _4} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _4} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _0} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _0} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _0} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _4} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _0} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _9} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _1} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _1} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _9} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _1} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _1} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _9} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _2} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _2} _8}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _2} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _3} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _3} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _3} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _4} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _4} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _1} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _1} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _5} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _1} _3}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _5} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _1} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _5} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _5} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _5} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _5} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _6} _5} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _5} _6}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _5} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _6} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _6} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _5} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _6} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _6} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _2} _9}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _7} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _7} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _5} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _5} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _7} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _3} _3}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _7} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _3} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _3} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _8} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _8} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _8} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _8} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _5} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _5} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _8} _6}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _8} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _8} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _4} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _9} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _4} _9}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _9} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _9} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _5} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _5} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _5} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _0} _2}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _5} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _0} _6}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _5} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _1} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _5} _6} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _1} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _1} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _6} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _2} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _2} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _2} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _2} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _5} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _2} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _3} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _3} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _3} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _3} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _8} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _3} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ 0& 0& 1& 0\\ 0& -{1}& 0& 0\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _5} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _4} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _5} _8} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _4} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _4} _1}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _4} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _5} _8} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _4} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _4} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _6} _5} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _5} _9} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _5} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _5} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _5} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _5} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _5} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _5} _4}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _9} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _5} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _6} _6} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _6} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _6} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _6} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _7} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _7} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _8} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _6} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _8} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _6} _6} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _9} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _9} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _6} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _9} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _6} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _9} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _0} _1}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _6} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _5} _7} _0} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _0} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _0} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _6} _6} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _6} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _0} _7}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _6} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _0} _8}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _1} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _6} _6} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _1} _6}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _6} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _1} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _1} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _6} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _3} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _7} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _4} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _7} _2} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _4} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _7} _3} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _3} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _6} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _3} _3}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _6} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _7} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _3} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _3} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _3} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _6} _6} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _3} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _3} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _4} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _4} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _4} _3}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _6} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _4} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _4} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _4} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _6} _6} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _4} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _6} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _6} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _6} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _5} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _7} _5} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _7} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _5} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _5} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _5} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _6} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _6} _0}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _6} _6} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _6} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _7} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _6} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _6} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _6} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _6} _8}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ 0& 0& 0& -{1}\\ 0& 0& 1& 0\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _6} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _6} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _7} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _7} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _8} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _7} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _7} _8} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _6} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _8} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _6} _8} _9}$
${{{{{ T} _3}} {{{{{{ T} _5} _7} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _7} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _8} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _9} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _7} _9} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _9} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _9} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _6} _6} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _9} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _0} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _0} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _1} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _1} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _0} _9}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _2} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _3} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _7} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _1} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _3} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _4} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _4} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _2} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _4} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _4} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _4} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _5} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _5} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ 0& 1& 0& 0\\ 0& 0& 0& 1\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _7} _2} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _2} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _5} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _6} _7} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _5} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _5} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _3} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _3} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _3} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _6} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _3} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _6} _3}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _6} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _6} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _6} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _4} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _4} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _7} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _7} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _7} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _8} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _5} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _8} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _9} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _9} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _9} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _5} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _9} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _9} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _6} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _6} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _6} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _0} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _9} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _9} _1} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _6} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _1} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _9} _1} _9}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _9} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _6} _9}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _3} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _3} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _9} _3} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _9} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _7} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _4} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _9} _4} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _9} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _9} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _5} _2}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& 0& 0& 1\\ 0& -{1}& 0& 0\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _8} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _5} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _8} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _9} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _9} _7} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _9} _7} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _9} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _7} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _9} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _9} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _9} _8} _3}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ 1& 0& 0& 0\\ 0& 0& 0& 1\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _9} _8} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _9} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _8} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _9} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _9} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _9} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _9} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _9} _9} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _0} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _0} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _1} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _2} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _2} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _2} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _3} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _3} _5}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ 0& 1& 0& 0\\ -{1}& 0& 0& 0\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _4} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _4} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _4} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _4} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _4} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _4} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _4} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _8} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _5} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _5} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _5} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _6} _0} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _6} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _6} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _6} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _7} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _7} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _7} _6}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _4} _0}$
${{{{{ T} _3}} {{{{{{ T} _6} _0} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _7} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _4} _2}$
${{{{{ T} _3}} {{{{{{ T} _6} _0} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _4} _3}$
${{{{{ T} _3}} {{{{{{ T} _6} _0} _8} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _8} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _8} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _5} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _8} _7}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ 0& 0& 1& 0\\ 1& 0& 0& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _8} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _8} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _8} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _9} _1}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _6} _0} _9} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _0} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _8} _5} _5}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _0} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _5} _6}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _0} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _1} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _6} _3}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _1} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _1} _1}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _6} _5}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _1} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _1} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _1} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _2} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _8} _6} _9}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _2} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _2} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _2} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _2} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _3} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _3} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _4} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _4} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _8} _2}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _4} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _8} _5}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _5} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _5} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _5} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _5} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _6} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _6} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _9} _7}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _6} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _9} _8}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _9} _9}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _0} _0}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _7} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _0} _3}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _7} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _7} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _9} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _8} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _8} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _8} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _9} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _8} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _9} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _9} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _9} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _9} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _9} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _9} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _9} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _9} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _0} _5}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _0} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _9} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _2} _1}$
${{{{{ T} _3}} {{{{{{ T} _6} _2} _1} _2}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{1}& 0& 0& 0\\ 0& -{1}& 0& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _9} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _1} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _6} _2} _1} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _6} _2} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _2} _2}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _2} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _2} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _9} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _2} _6}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{1}& 0& 0& 0\\ 0& 0& 0& -{1}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _2} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _2} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _3} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _3} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _3} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _3} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _4} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _4} _4}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _4} _5}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _4} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _4} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _9} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _9} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _5} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _9} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _5} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _9} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _5} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _9} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _9} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _5} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _6} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _6} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _6} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _5} _9}$
${{{{{ T} _3}} {{{{{{ T} _6} _2} _6} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _9} _6} _0}$
${{{{{ T} _3}} {{{{{{ T} _6} _2} _6} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _9} _6} _1}$
${{{{{ T} _3}} {{{{{{ T} _6} _2} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _9} _6} _2}$
${{{{{ T} _3}} {{{{{{ T} _6} _2} _7} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _7} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _6} _5}$
${{{{{ T} _3}} {{{{{{ T} _6} _2} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _6} _2} _8} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _6} _2} _8} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _9} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _9} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _9} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _0} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _3} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _1} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _9} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _3} _2} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _2} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _9} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _3} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _3} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _3} _3} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _3} _7}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _9} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _6} _3} _3} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _8} _9}$
${{{{{ T} _3}} {{{{{{ T} _6} _3} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _9} _0}$
${{{{{ T} _3}} {{{{{{ T} _6} _3} _4} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _5} _0}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _9} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _5} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _9} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _6} _3} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _9} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _5} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _9} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _5} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _9} _7}$
${{{{{ T} _4}} {{{{{{ T} _6} _3} _7} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _9} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _7} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _7} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _3} _7} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _7} _5}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _0} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _6} _3} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _3} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _9} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _3} _9} _5}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _9} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _0} _8}$
${{{{{ T} _3}} {{{{{{ T} _6} _3} _9} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _0} _0} _9}$
${{{{{ T} _3}} {{{{{{ T} _6} _3} _9} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _7} _0} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _3} _9} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _7} _0} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _0} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _0} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _0} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _1} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _1} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _1} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _1} _9}$
${{{{{ T} _3}} {{{{{{ T} _6} _4} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _3} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _3} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _4} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _6} _4} _5} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _5} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _5} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _5} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _6} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _6} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _6} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _6} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _6} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _7} _9}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& 0& 1& 0\\ 0& 0& 0& 1\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _7} _0} _4} _0}$
${{{{{ T} _3}} {{{{{{ T} _6} _4} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _8} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _7} _0} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _8} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _9} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _9} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _0} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _5} _1}$
${{{{{ T} _3}} {{{{{{ T} _6} _5} _1} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _1} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _6} _5} _1} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _1} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _6} _5} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _0} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _1} _9}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _6} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _2} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _0} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _3} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _6} _5}$
${{{{{ T} _3}} {{{{{{ T} _6} _5} _3} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _6} _5} _3} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _7} _0} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _3} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _3} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _6} _9}$
${{{{{ T} _3}} {{{{{{ T} _6} _5} _4} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _6} _5} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _7} _1}$
${{{{{ T} _3}} {{{{{{ T} _6} _5} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _5} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _5} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _6} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _6} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _7} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _7} _0} _8} _1}$
${{{{{ T} _3}} {{{{{{ T} _6} _5} _7} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _7} _0} _8} _3}$
${{{{{ T} _3}} {{{{{{ T} _6} _5} _7} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _8} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _8} _5}$
${{{{{ T} _3}} {{{{{{ T} _6} _5} _8} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _8} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _6} _5} _8} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _8} _8}$
${{{{{ T} _3}} {{{{{{ T} _6} _5} _8} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _0} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _8} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _8} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _9} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _9} _4}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _9} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _9} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _6} _0} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _6} _6} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _6} _6} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _2} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _6} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _4} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _6} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _4} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _1} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _4} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _5} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _5} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _6} _6} _6} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _6} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _6} _7} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _1} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _9} _1}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _7} _0} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _7} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _1} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _2} _7}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _1} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _7} _1} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _7} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _7} _1} _2} _9}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _7} _1} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _7} _2} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _1} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _6} _7} _2} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _3} _2}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _2} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _7} _1} _3} _3}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _3} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _1} _3} _5}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _3} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _3} _6}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _4} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _4} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _7} _4} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _7} _4} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _7} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _5} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _1} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _6} _7} _5} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _7} _6} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _4} _4}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _7} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _4} _5}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _7} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _7} _7} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _6} _7} _7} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _7} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _1} _4} _9}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _5} _0}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _6} _8} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _6} _8} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _6} _8} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _8} _2} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _6} _8} _2} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _8} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _8} _3} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _5} _8}$
${{{{{ T} _3}} {{{{{{ T} _6} _8} _3} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _7} _1} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _8} _3} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _8} _3} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _8} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _8} _3} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _6} _3}$
${{{{{ T} _3}} {{{{{{ T} _6} _8} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _8} _4} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _8} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _8} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _8} _5} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _6} _8}$
${{{{{ T} _3}} {{{{{{ T} _6} _8} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _8} _6} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _8} _6} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _8} _7} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _6} _8} _8} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _8} _8} _7}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _8} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _7} _5}$
${{{{{ T} _3}} {{{{{{ T} _6} _8} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _9} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _6} _9} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _6} _9} _1} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _9} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _9} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _6} _9} _3} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _9} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _6} _9} _4} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _9} _5} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _6} _9} _5} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _9} _7} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _9} _8} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _1} _8} _8}$
${{{{{ T} _3}} {{{{{{ T} _6} _9} _9} _0}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _8} _9}$
${{{{{ T} _3}} {{{{{{ T} _6} _9} _9} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _7} _0} _0} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _7} _0} _0} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _7} _0} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _1} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _7} _0} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _7} _0} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _7} _0} _4} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _9} _6}$
${{{{{ T} _3}} {{{{{{ T} _7} _0} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _7} _0} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _7} _1} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _7} _0} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _1} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _7} _0} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _7} _2} _0} _0}$

Vertexes as column vectors:

${V} = {\left[\begin{array}{cccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccc} 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 1& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 1& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}$

Vertex inner products:

${{{{{ V} ^T}} {{V}}} = {{{\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& 0& 0& -{1}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} {{\left[\begin{array}{cccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccc} 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 1& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 1& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}}}} = {\left[\begin{array}{cccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccc} 1& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 1& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{1}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 1& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{1}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{1}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{1}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 1& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{1}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0\\ \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{1}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{1}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& 1& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{1}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 1& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}\\ 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 1& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{1}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 1& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{1}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{1}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 1& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{1}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& \frac{1}{2}& 0& 0& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& 0& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& 1& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{1}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{1}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 1& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 1& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{1}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 1& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{1}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& -{1}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& 0& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{1}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 1& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{1}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& 0& 0& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& 1& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{1}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{1}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& \frac{1}{2}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 1& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 1& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{1}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 1& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 1& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& 0& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 1& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{1}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& 1& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& 0& 0& 0& 0& 0& 0& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& 0& 0& 0& 0& 0& 0& 0& 0& 0& 0& 0& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 1& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 1& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& 0& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0\\ 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 1& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 1& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& 0& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 1& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{1}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 1& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& 0& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{1}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& 1& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 1& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 1& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{1}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 1& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 1& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 1& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{1}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& 0& -{\frac{1}{2}}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 1& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 1& -{1}& \frac{1}{2}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& 0& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{1}& 1& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& 0& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{1}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& 1& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& 0& \frac{1}{2}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{1}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}\\ 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 1& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{1}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 1& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 1& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 1& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{1}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 1& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 1& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{1}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 1& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 1& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0\\ 0& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 1& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& \frac{1}{2}\\ \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& 0& 0& 0& 0& 0& 0& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& 0& 0& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& 0& 0& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0\\ 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& \frac{1}{2}& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& \frac{1}{2}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{1}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 1& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 1& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 1& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 1& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 1& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& 0& 0& 0& 0& 0& 0& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& 0& 0& 0& 0& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& 0& 0& 0& 0& 0& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& 0& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& 0& 0& 0& 0& 0& 0& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& 0& 0& 0& 0& 0& 0& 0& 0& 0& 0& 0& 0& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& 0& 0& 0& 0& 0& 0& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& 0& 0& 0& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& 0& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 1& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& 0& 0& 0& 0& 0& 0& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& 0& 0& 0& 0& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& 0& 0& 0& 0& 0& 0& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& 0& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& 1& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 1& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& 1& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 1\end{array}\right]}$

Table of $T_i \cdot v_j = v_k$:
V1 V2 V3 V4 V5 V6 V7 V8 V9 V10 V11 V12 V13 V14 V15 V16 V17 V18 V19 V20 V21 V22 V23 V24 V25 V26 V27 V28 V29 V30 V31 V32 V33 V34 V35 V36 V37 V38 V39 V40 V41 V42 V43 V44 V45 V46 V47 V48 V49 V50 V51 V52 V53 V54 V55 V56 V57 V58 V59 V60 V61 V62 V63 V64 V65 V66 V67 V68 V69 V70 V71 V72 V73 V74 V75 V76 V77 V78 V79 V80 V81 V82 V83 V84 V85 V86 V87 V88 V89 V90 V91 V92 V93 V94 V95 V96 V97 V98 V99 V100 V101 V102 V103 V104 V105 V106 V107 V108 V109 V110 V111 V112 V113 V114 V115 V116 V117 V118 V119 V120
T1 V1 V2 V3 V4 V5 V6 V7 V8 V9 V10 V11 V12 V13 V14 V15 V16 V17 V18 V19 V20 V21 V22 V23 V24 V25 V26 V27 V28 V29 V30 V31 V32 V33 V34 V35 V36 V37 V38 V39 V40 V41 V42 V43 V44 V45 V46 V47 V48 V49 V50 V51 V52 V53 V54 V55 V56 V57 V58 V59 V60 V61 V62 V63 V64 V65 V66 V67 V68 V69 V70 V71 V72 V73 V74 V75 V76 V77 V78 V79 V80 V81 V82 V83 V84 V85 V86 V87 V88 V89 V90 V91 V92 V93 V94 V95 V96 V97 V98 V99 V100 V101 V102 V103 V104 V105 V106 V107 V108 V109 V110 V111 V112 V113 V114 V115 V116 V117 V118 V119 V120
T2 V2 V3 V1 V5 V6 V4 V8 V9 V7 V11 V12 V10 V14 V15 V13 V17 V18 V16 V20 V21 V19 V23 V24 V22 V26 V27 V25 V29 V30 V28 V32 V33 V31 V35 V36 V34 V38 V39 V37 V41 V42 V40 V44 V45 V43 V47 V48 V46 V50 V51 V49 V53 V54 V52 V55 V57 V58 V56 V60 V61 V59 V63 V64 V62 V66 V67 V65 V69 V70 V68 V72 V73 V71 V75 V76 V74 V78 V79 V77 V81 V82 V80 V84 V85 V83 V87 V88 V86 V90 V91 V89 V93 V94 V92 V96 V97 V95 V98 V100 V101 V99 V103 V104 V102 V106 V107 V105 V109 V110 V108 V111 V113 V114 V112 V115 V116 V117 V119 V120 V118
T3 V57 V120 V4 V73 V61 V7 V80 V75 V10 V6 V69 V13 V63 V72 V16 V114 V67 V19 V91 V105 V22 V82 V102 V25 V21 V88 V28 V109 V90 V31 V99 V93 V34 V47 V96 V37 V81 V51 V40 V36 V85 V43 V52 V46 V1 V8 V119 V49 V84 V12 V2 V3 V118 V55 V56 V15 V117 V59 V74 V62 V14 V116 V18 V65 V107 V112 V26 V77 V20 V71 V76 V23 V66 V27 V17 V68 V39 V24 V9 V86 V70 V83 V48 V78 V5 V89 V79 V35 V103 V38 V92 V100 V41 V95 V54 V44 V50 V53 V98 V97 V45 V32 V87 V42 V29 V104 V108 V111 V33 V94 V101 V106 V30 V115 V110 V113 V64 V60 V58 V11
T4 V1 V3 V8 V75 V119 V11 V69 V70 V2 V120 V73 V5 V61 V59 V62 V116 V76 V72 V23 V112 V82 V83 V27 V21 V22 V77 V114 V115 V104 V91 V92 V109 V94 V95 V40 V103 V87 V43 V86 V89 V34 V96 V44 V37 V45 V81 V54 V84 V78 V85 V52 V46 V50 V53 V118 V60 V57 V56 V15 V13 V58 V63 V14 V64 V65 V67 V68 V7 V66 V9 V10 V74 V17 V16 V71 V6 V80 V25 V51 V20 V79 V48 V49 V24 V47 V105 V38 V39 V29 V42 V102 V32 V33 V99 V98 V36 V41 V97 V100 V93 V101 V28 V90 V35 V106 V88 V107 V108 V110 V31 V111 V26 V19 V113 V30 V18 V117 V12 V55 V4
T5 V3 V1 V2 V6 V4 V5 V9 V7 V8 V12 V10 V11 V15 V13 V14 V18 V16 V17 V21 V19 V20 V24 V22 V23 V27 V25 V26 V30 V28 V29 V33 V31 V32 V36 V34 V35 V39 V37 V38 V42 V40 V41 V45 V43 V44 V48 V46 V47 V51 V49 V50 V54 V52 V53 V55 V58 V56 V57 V61 V59 V60 V64 V62 V63 V67 V65 V66 V70 V68 V69 V73 V71 V72 V76 V74 V75 V79 V77 V78 V82 V80 V81 V85 V83 V84 V88 V86 V87 V91 V89 V90 V94 V92 V93 V97 V95 V96 V98 V101 V99 V100 V104 V102 V103 V107 V105 V106 V110 V108 V109 V111 V114 V112 V113 V115 V116 V117 V120 V118 V119
T6 V120 V4 V57 V61 V7 V73 V75 V10 V80 V69 V13 V6 V72 V16 V63 V67 V19 V114 V105 V22 V91 V102 V25 V82 V88 V28 V21 V90 V31 V109 V93 V34 V99 V96 V37 V47 V51 V40 V81 V85 V43 V36 V46 V1 V52 V119 V49 V8 V12 V2 V84 V118 V55 V3 V56 V117 V59 V15 V62 V14 V74 V18 V65 V116 V112 V26 V107 V20 V71 V77 V23 V66 V76 V17 V68 V27 V24 V9 V39 V70 V83 V86 V78 V5 V48 V79 V35 V89 V38 V92 V103 V41 V95 V100 V44 V50 V54 V53 V97 V45 V98 V87 V42 V32 V104 V108 V29 V33 V94 V111 V101 V30 V115 V106 V110 V113 V64 V58 V11 V60
T7 V3 V8 V1 V119 V11 V75 V70 V2 V69 V73 V5 V120 V59 V62 V61 V76 V72 V116 V112 V82 V23 V27 V21 V83 V77 V114 V22 V104 V91 V115 V109 V94 V92 V40 V103 V95 V43 V86 V87 V34 V96 V89 V37 V45 V44 V54 V84 V81 V85 V52 V78 V50 V53 V46 V118 V57 V56 V60 V13 V58 V15 V14 V64 V63 V67 V68 V65 V66 V9 V7 V74 V17 V10 V71 V6 V16 V25 V51 V80 V79 V48 V20 V24 V47 V49 V38 V39 V105 V42 V102 V29 V33 V99 V32 V36 V41 V98 V97 V93 V101 V100 V90 V35 V28 V88 V107 V106 V110 V31 V108 V111 V19 V113 V26 V30 V18 V117 V55 V4 V12
T8 V4 V57 V120 V7 V73 V61 V10 V80 V75 V13 V6 V69 V16 V63 V72 V19 V114 V67 V22 V91 V105 V25 V82 V102 V28 V21 V88 V31 V109 V90 V34 V99 V93 V37 V47 V96 V40 V81 V51 V43 V36 V85 V1 V52 V46 V49 V8 V119 V2 V84 V12 V55 V3 V118 V56 V59 V15 V117 V14 V74 V62 V65 V116 V18 V26 V107 V112 V71 V77 V20 V66 V76 V23 V68 V27 V17 V9 V39 V24 V83 V86 V70 V5 V48 V78 V35 V89 V79 V92 V103 V38 V95 V100 V41 V50 V54 V44 V53 V45 V98 V97 V42 V32 V87 V108 V29 V104 V94 V111 V33 V101 V115 V106 V30 V110 V113 V64 V11 V60 V58
T9 V8 V1 V3 V11 V75 V119 V2 V69 V70 V5 V120 V73 V62 V61 V59 V72 V116 V76 V82 V23 V112 V21 V83 V27 V114 V22 V77 V91 V115 V104 V94 V92 V109 V103 V95 V40 V86 V87 V43 V96 V89 V34 V45 V44 V37 V84 V81 V54 V52 V78 V85 V53 V46 V50 V118 V56 V60 V57 V58 V15 V13 V64 V63 V14 V68 V65 V67 V9 V7 V66 V17 V10 V74 V6 V16 V71 V51 V80 V25 V48 V20 V79 V47 V49 V24 V39 V105 V38 V102 V29 V42 V99 V32 V33 V41 V98 V36 V97 V101 V100 V93 V35 V28 V90 V107 V106 V88 V31 V108 V110 V111 V113 V26 V19 V30 V18 V117 V4 V12 V55
T10 V118 V5 V58 V59 V8 V71 V76 V11 V81 V70 V14 V4 V73 V17 V64 V65 V20 V112 V106 V23 V89 V103 V26 V80 V86 V29 V19 V91 V32 V110 V94 V35 V100 V97 V38 V48 V49 V41 V82 V83 V44 V34 V47 V2 V53 V120 V50 V9 V10 V3 V85 V119 V55 V1 V57 V117 V60 V13 V63 V15 V75 V16 V66 V116 V113 V27 V105 V21 V72 V78 V24 V67 V74 V18 V69 V25 V22 V7 V37 V68 V84 V87 V79 V6 V46 V77 V36 V90 V39 V93 V104 V42 V96 V101 V45 V51 V52 V54 V95 V43 V98 V88 V40 V33 V102 V109 V30 V31 V92 V111 V99 V28 V115 V107 V108 V114 V62 V56 V12 V61
T11 V11 V73 V117 V14 V80 V66 V17 V6 V86 V20 V63 V7 V23 V114 V18 V26 V91 V115 V29 V82 V92 V32 V21 V83 V35 V109 V22 V38 V99 V33 V41 V47 V98 V44 V81 V119 V2 V36 V70 V5 V52 V37 V8 V57 V3 V58 V84 V75 V13 V120 V78 V60 V56 V4 V15 V64 V74 V16 V116 V72 V27 V19 V107 V113 V106 V88 V108 V105 V76 V39 V102 V112 V68 V67 V77 V28 V25 V10 V40 V71 V48 V89 V24 V61 V49 V9 V96 V103 V51 V100 V87 V85 V54 V97 V46 V12 V55 V118 V50 V1 V53 V79 V43 V93 V42 V111 V90 V34 V95 V101 V45 V31 V110 V104 V94 V30 V65 V59 V69 V62
T12 V4 V75 V57 V58 V69 V17 V71 V120 V20 V66 V61 V11 V74 V116 V14 V68 V23 V113 V106 V83 V102 V28 V22 V48 V39 V115 V82 V42 V92 V110 V33 V95 V100 V36 V87 V54 V52 V89 V79 V47 V44 V103 V81 V1 V46 V55 V78 V70 V5 V3 V24 V12 V118 V8 V60 V117 V15 V62 V63 V59 V16 V72 V65 V18 V26 V77 V107 V112 V10 V80 V27 V67 V6 V76 V7 V114 V21 V2 V86 V9 V49 V105 V25 V119 V84 V51 V40 V29 V43 V32 V90 V34 V98 V93 V37 V85 V53 V50 V41 V45 V97 V38 V96 V109 V35 V108 V104 V94 V99 V111 V101 V91 V30 V88 V31 V19 V64 V56 V73 V13
T13 V1 V9 V2 V120 V12 V76 V68 V3 V70 V71 V6 V118 V60 V63 V59 V74 V73 V116 V113 V80 V24 V25 V19 V84 V78 V112 V23 V102 V89 V115 V110 V92 V93 V41 V104 V96 V44 V87 V88 V35 V97 V90 V38 V43 V45 V52 V85 V82 V83 V53 V79 V51 V54 V47 V119 V58 V57 V61 V14 V56 V13 V15 V62 V64 V65 V69 V66 V67 V7 V8 V75 V18 V11 V72 V4 V17 V26 V49 V81 V77 V46 V21 V22 V48 V50 V39 V37 V106 V40 V103 V30 V31 V100 V33 V34 V42 V98 V95 V94 V99 V101 V91 V36 V29 V86 V105 V107 V108 V32 V109 V111 V20 V114 V27 V28 V16 V117 V55 V5 V10
T14 V8 V70 V1 V55 V73 V71 V9 V3 V66 V17 V119 V4 V15 V63 V58 V6 V74 V18 V26 V48 V27 V114 V82 V49 V80 V113 V83 V35 V102 V30 V110 V99 V32 V89 V90 V98 V44 V105 V38 V95 V36 V29 V87 V45 V37 V53 V24 V79 V47 V46 V25 V85 V50 V81 V12 V57 V60 V13 V61 V56 V62 V59 V64 V14 V68 V7 V65 V67 V2 V69 V16 V76 V120 V10 V11 V116 V22 V52 V20 V51 V84 V112 V21 V54 V78 V43 V86 V106 V96 V28 V104 V94 V100 V109 V103 V34 V97 V41 V33 V101 V93 V42 V40 V115 V39 V107 V88 V31 V92 V108 V111 V23 V19 V77 V91 V72 V117 V118 V75 V5
T15 V5 V58 V118 V8 V71 V59 V11 V81 V76 V14 V4 V70 V17 V64 V73 V20 V112 V65 V23 V89 V106 V26 V80 V103 V29 V19 V86 V32 V110 V91 V35 V100 V94 V38 V48 V97 V41 V82 V49 V44 V34 V83 V2 V53 V47 V50 V9 V120 V3 V85 V10 V55 V1 V119 V57 V60 V13 V117 V15 V75 V63 V66 V116 V16 V27 V105 V113 V72 V78 V21 V67 V74 V24 V69 V25 V18 V7 V37 V22 V84 V87 V68 V6 V46 V79 V36 V90 V77 V93 V104 V39 V96 V101 V42 V51 V52 V45 V54 V43 V98 V95 V40 V33 V88 V109 V30 V102 V92 V111 V31 V99 V115 V107 V28 V108 V114 V62 V12 V61 V56
T16 V73 V117 V11 V80 V66 V14 V6 V86 V17 V63 V7 V20 V114 V18 V23 V91 V115 V26 V82 V92 V29 V21 V83 V32 V109 V22 V35 V99 V33 V38 V47 V98 V41 V81 V119 V44 V36 V70 V2 V52 V37 V5 V57 V3 V8 V84 V75 V58 V120 V78 V13 V56 V4 V60 V15 V74 V16 V64 V72 V27 V116 V107 V113 V19 V88 V108 V106 V76 V39 V105 V112 V68 V102 V77 V28 V67 V10 V40 V25 V48 V89 V71 V61 V49 V24 V96 V103 V9 V100 V87 V51 V54 V97 V85 V12 V55 V46 V118 V1 V53 V50 V43 V93 V79 V111 V90 V42 V95 V101 V34 V45 V110 V104 V31 V94 V30 V65 V69 V62 V59
T17 V75 V57 V4 V69 V17 V58 V120 V20 V71 V61 V11 V66 V116 V14 V74 V23 V113 V68 V83 V102 V106 V22 V48 V28 V115 V82 V39 V92 V110 V42 V95 V100 V33 V87 V54 V36 V89 V79 V52 V44 V103 V47 V1 V46 V81 V78 V70 V55 V3 V24 V5 V118 V8 V12 V60 V15 V62 V117 V59 V16 V63 V65 V18 V72 V77 V107 V26 V10 V80 V112 V67 V6 V27 V7 V114 V76 V2 V86 V21 V49 V105 V9 V119 V84 V25 V40 V29 V51 V32 V90 V43 V98 V93 V34 V85 V53 V37 V50 V45 V97 V41 V96 V109 V38 V108 V104 V35 V99 V111 V94 V101 V30 V88 V91 V31 V19 V64 V73 V13 V56
T18 V9 V2 V1 V12 V76 V120 V3 V70 V68 V6 V118 V71 V63 V59 V60 V73 V116 V74 V80 V24 V113 V19 V84 V25 V112 V23 V78 V89 V115 V102 V92 V93 V110 V104 V96 V41 V87 V88 V44 V97 V90 V35 V43 V45 V38 V85 V82 V52 V53 V79 V83 V54 V47 V51 V119 V57 V61 V58 V56 V13 V14 V62 V64 V15 V69 V66 V65 V7 V8 V67 V18 V11 V75 V4 V17 V72 V49 V81 V26 V46 V21 V77 V48 V50 V22 V37 V106 V39 V103 V30 V40 V100 V33 V31 V42 V98 V34 V95 V99 V101 V94 V36 V29 V91 V105 V107 V86 V32 V109 V108 V111 V114 V27 V20 V28 V16 V117 V5 V10 V55
T19 V70 V1 V8 V73 V71 V55 V3 V66 V9 V119 V4 V17 V63 V58 V15 V74 V18 V6 V48 V27 V26 V82 V49 V114 V113 V83 V80 V102 V30 V35 V99 V32 V110 V90 V98 V89 V105 V38 V44 V36 V29 V95 V45 V37 V87 V24 V79 V53 V46 V25 V47 V50 V81 V85 V12 V60 V13 V57 V56 V62 V61 V64 V14 V59 V7 V65 V68 V2 V69 V67 V76 V120 V16 V11 V116 V10 V52 V20 V22 V84 V112 V51 V54 V78 V21 V86 V106 V43 V28 V104 V96 V100 V109 V94 V34 V97 V103 V41 V101 V93 V33 V40 V115 V42 V107 V88 V39 V92 V108 V31 V111 V19 V77 V23 V91 V72 V117 V75 V5 V118
T20 V119 V6 V56 V60 V9 V72 V74 V12 V82 V68 V15 V5 V71 V18 V62 V66 V21 V113 V107 V24 V90 V104 V27 V81 V87 V30 V20 V89 V33 V108 V92 V36 V101 V95 V39 V46 V50 V42 V80 V84 V45 V35 V48 V3 V54 V118 V51 V7 V11 V1 V83 V120 V55 V2 V58 V117 V61 V14 V64 V13 V76 V17 V67 V116 V114 V25 V106 V19 V73 V79 V22 V65 V75 V16 V70 V26 V23 V8 V38 V69 V85 V88 V77 V4 V47 V78 V34 V91 V37 V94 V102 V40 V97 V99 V43 V49 V53 V52 V96 V44 V98 V86 V41 V31 V103 V110 V28 V32 V93 V111 V100 V29 V115 V105 V109 V112 V63 V57 V10 V59
T21 V60 V61 V59 V74 V75 V76 V68 V69 V70 V71 V72 V73 V66 V67 V65 V107 V105 V106 V104 V102 V103 V87 V88 V86 V89 V90 V91 V92 V93 V94 V95 V96 V97 V50 V51 V49 V84 V85 V83 V48 V46 V47 V119 V120 V118 V11 V12 V10 V6 V4 V5 V58 V56 V57 V117 V64 V62 V63 V18 V16 V17 V114 V112 V113 V30 V28 V29 V22 V23 V24 V25 V26 V27 V19 V20 V21 V82 V80 V81 V77 V78 V79 V9 V7 V8 V39 V37 V38 V40 V41 V42 V43 V44 V45 V1 V2 V3 V55 V54 V52 V53 V35 V36 V34 V32 V33 V31 V99 V100 V101 V98 V109 V110 V108 V111 V115 V116 V15 V13 V14
T22 V12 V119 V56 V15 V70 V10 V6 V73 V79 V9 V59 V75 V17 V76 V64 V65 V112 V26 V88 V27 V29 V90 V77 V20 V105 V104 V23 V102 V109 V31 V99 V40 V93 V41 V43 V84 V78 V34 V48 V49 V37 V95 V54 V3 V50 V4 V85 V2 V120 V8 V47 V55 V118 V1 V57 V117 V13 V61 V14 V62 V71 V116 V67 V18 V19 V114 V106 V82 V74 V25 V21 V68 V16 V72 V66 V22 V83 V69 V87 V7 V24 V38 V51 V11 V81 V80 V103 V42 V86 V33 V35 V96 V36 V101 V45 V52 V46 V53 V98 V44 V97 V39 V89 V94 V28 V110 V91 V92 V32 V111 V100 V115 V30 V107 V108 V113 V63 V60 V5 V58
T23 V12 V71 V117 V15 V81 V67 V18 V4 V87 V21 V64 V8 V24 V112 V16 V27 V89 V115 V30 V80 V93 V33 V19 V84 V36 V110 V23 V39 V100 V31 V42 V48 V98 V45 V82 V120 V3 V34 V68 V6 V53 V38 V9 V58 V1 V56 V85 V76 V14 V118 V79 V61 V57 V5 V13 V62 V75 V17 V116 V73 V25 V20 V105 V114 V107 V86 V109 V106 V74 V37 V103 V113 V69 V65 V78 V29 V26 V11 V41 V72 V46 V90 V22 V59 V50 V7 V97 V104 V49 V101 V88 V83 V52 V95 V47 V10 V55 V119 V51 V2 V54 V77 V44 V94 V40 V111 V91 V35 V96 V99 V43 V32 V108 V102 V92 V28 V66 V60 V70 V63
T24 V69 V66 V64 V72 V86 V112 V67 V7 V89 V105 V18 V80 V102 V115 V19 V88 V92 V110 V90 V83 V100 V93 V22 V48 V96 V33 V82 V51 V98 V34 V85 V119 V53 V46 V70 V58 V120 V37 V71 V61 V3 V81 V75 V117 V4 V59 V78 V17 V63 V11 V24 V62 V15 V73 V16 V65 V27 V114 V113 V23 V28 V91 V108 V30 V104 V35 V111 V29 V68 V40 V32 V106 V77 V26 V39 V109 V21 V6 V36 V76 V49 V103 V25 V14 V84 V10 V44 V87 V2 V97 V79 V5 V55 V50 V8 V13 V56 V60 V12 V57 V118 V9 V52 V41 V43 V101 V38 V47 V54 V45 V1 V99 V94 V42 V95 V31 V107 V74 V20 V116
T25 V73 V17 V117 V59 V20 V67 V76 V11 V105 V112 V14 V69 V27 V113 V72 V77 V102 V30 V104 V48 V32 V109 V82 V49 V40 V110 V83 V43 V100 V94 V34 V54 V97 V37 V79 V55 V3 V103 V9 V119 V46 V87 V70 V57 V8 V56 V24 V71 V61 V4 V25 V13 V60 V75 V62 V64 V16 V116 V18 V74 V114 V23 V107 V19 V88 V39 V108 V106 V6 V86 V28 V26 V7 V68 V80 V115 V22 V120 V89 V10 V84 V29 V21 V58 V78 V2 V36 V90 V52 V93 V38 V47 V53 V41 V81 V5 V118 V12 V85 V1 V50 V51 V44 V33 V96 V111 V42 V95 V98 V101 V45 V92 V31 V35 V99 V91 V65 V15 V66 V63
T26 V5 V76 V58 V56 V70 V18 V72 V118 V21 V67 V59 V12 V75 V116 V15 V69 V24 V114 V107 V84 V103 V29 V23 V46 V37 V115 V80 V40 V93 V108 V31 V96 V101 V34 V88 V52 V53 V90 V77 V48 V45 V104 V82 V2 V47 V55 V79 V68 V6 V1 V22 V10 V119 V9 V61 V117 V13 V63 V64 V60 V17 V73 V66 V16 V27 V78 V105 V113 V11 V81 V25 V65 V4 V74 V8 V112 V19 V3 V87 V7 V50 V106 V26 V120 V85 V49 V41 V30 V44 V33 V91 V35 V98 V94 V38 V83 V54 V51 V42 V43 V95 V39 V97 V110 V36 V109 V102 V92 V100 V111 V99 V89 V28 V86 V32 V20 V62 V57 V71 V14
T27 V75 V71 V57 V56 V66 V76 V10 V4 V112 V67 V58 V73 V16 V18 V59 V7 V27 V19 V88 V49 V28 V115 V83 V84 V86 V30 V48 V96 V32 V31 V94 V98 V93 V103 V38 V53 V46 V29 V51 V54 V37 V90 V79 V1 V81 V118 V25 V9 V119 V8 V21 V5 V12 V70 V13 V117 V62 V63 V14 V15 V116 V74 V65 V72 V77 V80 V107 V26 V120 V20 V114 V68 V11 V6 V69 V113 V82 V3 V105 V2 V78 V106 V22 V55 V24 V52 V89 V104 V44 V109 V42 V95 V97 V33 V87 V47 V50 V85 V34 V45 V41 V43 V36 V110 V40 V108 V35 V99 V100 V111 V101 V102 V91 V39 V92 V23 V64 V60 V17 V61
T28 V2 V7 V3 V118 V10 V74 V69 V1 V68 V72 V4 V119 V61 V64 V60 V75 V71 V116 V114 V81 V22 V26 V20 V85 V79 V113 V24 V103 V90 V115 V108 V93 V94 V42 V102 V97 V45 V88 V86 V36 V95 V91 V39 V44 V43 V53 V83 V80 V84 V54 V77 V49 V52 V48 V120 V56 V58 V59 V15 V57 V14 V13 V63 V62 V66 V70 V67 V65 V8 V9 V76 V16 V12 V73 V5 V18 V27 V50 V82 V78 V47 V19 V23 V46 V51 V37 V38 V107 V41 V104 V28 V32 V101 V31 V35 V40 V98 V96 V92 V100 V99 V89 V34 V30 V87 V106 V105 V109 V33 V110 V111 V21 V112 V25 V29 V17 V117 V55 V6 V11
T29 V57 V10 V120 V11 V13 V68 V77 V4 V71 V76 V7 V60 V62 V18 V74 V27 V66 V113 V30 V86 V25 V21 V91 V78 V24 V106 V102 V32 V103 V110 V94 V100 V41 V85 V42 V44 V46 V79 V35 V96 V50 V38 V51 V52 V1 V3 V5 V83 V48 V118 V9 V2 V55 V119 V58 V59 V117 V14 V72 V15 V63 V16 V116 V65 V107 V20 V112 V26 V80 V75 V17 V19 V69 V23 V73 V67 V88 V84 V70 V39 V8 V22 V82 V49 V12 V40 V81 V104 V36 V87 V31 V99 V97 V34 V47 V43 V53 V54 V95 V98 V45 V92 V37 V90 V89 V29 V108 V111 V93 V33 V101 V105 V115 V28 V109 V114 V64 V56 V61 V6
T30 V9 V68 V2 V55 V71 V72 V7 V1 V67 V18 V120 V5 V13 V64 V56 V4 V75 V16 V27 V46 V25 V112 V80 V50 V81 V114 V84 V36 V103 V28 V108 V100 V33 V90 V91 V98 V45 V106 V39 V96 V34 V30 V88 V43 V38 V54 V22 V77 V48 V47 V26 V83 V51 V82 V10 V58 V61 V14 V59 V57 V63 V60 V62 V15 V69 V8 V66 V65 V3 V70 V17 V74 V118 V11 V12 V116 V23 V53 V21 V49 V85 V113 V19 V52 V79 V44 V87 V107 V97 V29 V102 V92 V101 V110 V104 V35 V95 V42 V31 V99 V94 V40 V41 V115 V37 V105 V86 V32 V93 V109 V111 V24 V20 V78 V89 V73 V117 V119 V76 V6
T31 V70 V9 V1 V118 V17 V10 V2 V8 V67 V76 V55 V75 V62 V14 V56 V11 V16 V72 V77 V84 V114 V113 V48 V78 V20 V19 V49 V40 V28 V91 V31 V100 V109 V29 V42 V97 V37 V106 V43 V98 V103 V104 V38 V45 V87 V50 V21 V51 V54 V81 V22 V47 V85 V79 V5 V57 V13 V61 V58 V60 V63 V15 V64 V59 V7 V69 V65 V68 V3 V66 V116 V6 V4 V120 V73 V18 V83 V46 V112 V52 V24 V26 V82 V53 V25 V44 V105 V88 V36 V115 V35 V99 V93 V110 V90 V95 V41 V34 V94 V101 V33 V96 V89 V30 V86 V107 V39 V92 V32 V108 V111 V27 V23 V80 V102 V74 V117 V12 V71 V119
T32 V6 V56 V119 V9 V72 V60 V12 V82 V74 V15 V5 V68 V18 V62 V71 V21 V113 V66 V24 V90 V107 V27 V81 V104 V30 V20 V87 V33 V108 V89 V36 V101 V92 V39 V46 V95 V42 V80 V50 V45 V35 V84 V3 V54 V48 V51 V7 V118 V1 V83 V11 V55 V2 V120 V58 V61 V14 V117 V13 V76 V64 V67 V116 V17 V25 V106 V114 V73 V79 V19 V65 V75 V22 V70 V26 V16 V8 V38 V23 V85 V88 V69 V4 V47 V77 V34 V91 V78 V94 V102 V37 V97 V99 V40 V49 V53 V43 V52 V44 V98 V96 V41 V31 V86 V110 V28 V103 V93 V111 V32 V100 V115 V105 V29 V109 V112 V63 V10 V59 V57
T33 V61 V59 V60 V75 V76 V74 V69 V70 V68 V72 V73 V71 V67 V65 V66 V105 V106 V107 V102 V103 V104 V88 V86 V87 V90 V91 V89 V93 V94 V92 V96 V97 V95 V51 V49 V50 V85 V83 V84 V46 V47 V48 V120 V118 V119 V12 V10 V11 V4 V5 V6 V56 V57 V58 V117 V62 V63 V64 V16 V17 V18 V112 V113 V114 V28 V29 V30 V23 V24 V22 V26 V27 V25 V20 V21 V19 V80 V81 V82 V78 V79 V77 V7 V8 V9 V37 V38 V39 V41 V42 V40 V44 V45 V43 V2 V3 V1 V55 V52 V53 V54 V36 V34 V35 V33 V31 V32 V100 V101 V99 V98 V110 V108 V109 V111 V115 V116 V13 V14 V15
T34 V119 V56 V12 V70 V10 V15 V73 V79 V6 V59 V75 V9 V76 V64 V17 V112 V26 V65 V27 V29 V88 V77 V20 V90 V104 V23 V105 V109 V31 V102 V40 V93 V99 V43 V84 V41 V34 V48 V78 V37 V95 V49 V3 V50 V54 V85 V2 V4 V8 V47 V120 V118 V1 V55 V57 V13 V61 V117 V62 V71 V14 V67 V18 V116 V114 V106 V19 V74 V25 V82 V68 V16 V21 V66 V22 V72 V69 V87 V83 V24 V38 V7 V11 V81 V51 V103 V42 V80 V33 V35 V86 V36 V101 V96 V52 V46 V45 V53 V44 V97 V98 V89 V94 V39 V110 V91 V28 V32 V111 V92 V100 V30 V107 V115 V108 V113 V63 V5 V58 V60
T35 V71 V117 V12 V81 V67 V15 V4 V87 V18 V64 V8 V21 V112 V16 V24 V89 V115 V27 V80 V93 V30 V19 V84 V33 V110 V23 V36 V100 V31 V39 V48 V98 V42 V82 V120 V45 V34 V68 V3 V53 V38 V6 V58 V1 V9 V85 V76 V56 V118 V79 V14 V57 V5 V61 V13 V75 V17 V62 V73 V25 V116 V105 V114 V20 V86 V109 V107 V74 V37 V106 V113 V69 V103 V78 V29 V65 V11 V41 V26 V46 V90 V72 V59 V50 V22 V97 V104 V7 V101 V88 V49 V52 V95 V83 V10 V55 V47 V119 V2 V54 V51 V44 V94 V77 V111 V91 V40 V96 V99 V35 V43 V108 V102 V32 V92 V28 V66 V70 V63 V60
T36 V66 V64 V69 V86 V112 V72 V7 V89 V67 V18 V80 V105 V115 V19 V102 V92 V110 V88 V83 V100 V90 V22 V48 V93 V33 V82 V96 V98 V34 V51 V119 V53 V85 V70 V58 V46 V37 V71 V120 V3 V81 V61 V117 V4 V75 V78 V17 V59 V11 V24 V63 V15 V73 V62 V16 V27 V114 V65 V23 V28 V113 V108 V30 V91 V35 V111 V104 V68 V40 V29 V106 V77 V32 V39 V109 V26 V6 V36 V21 V49 V103 V76 V14 V84 V25 V44 V87 V10 V97 V79 V2 V55 V50 V5 V13 V56 V8 V60 V57 V118 V12 V52 V41 V9 V101 V38 V43 V54 V45 V47 V1 V94 V42 V99 V95 V31 V107 V20 V116 V74
T37 V17 V117 V73 V20 V67 V59 V11 V105 V76 V14 V69 V112 V113 V72 V27 V102 V30 V77 V48 V32 V104 V82 V49 V109 V110 V83 V40 V100 V94 V43 V54 V97 V34 V79 V55 V37 V103 V9 V3 V46 V87 V119 V57 V8 V70 V24 V71 V56 V4 V25 V61 V60 V75 V13 V62 V16 V116 V64 V74 V114 V18 V107 V19 V23 V39 V108 V88 V6 V86 V106 V26 V7 V28 V80 V115 V68 V120 V89 V22 V84 V29 V10 V58 V78 V21 V36 V90 V2 V93 V38 V52 V53 V41 V47 V5 V118 V81 V12 V1 V50 V85 V44 V33 V51 V111 V42 V96 V98 V101 V95 V45 V31 V35 V92 V99 V91 V65 V66 V63 V15
T38 V76 V58 V5 V70 V18 V56 V118 V21 V72 V59 V12 V67 V116 V15 V75 V24 V114 V69 V84 V103 V107 V23 V46 V29 V115 V80 V37 V93 V108 V40 V96 V101 V31 V88 V52 V34 V90 V77 V53 V45 V104 V48 V2 V47 V82 V79 V68 V55 V1 V22 V6 V119 V9 V10 V61 V13 V63 V117 V60 V17 V64 V66 V16 V73 V78 V105 V27 V11 V81 V113 V65 V4 V25 V8 V112 V74 V3 V87 V19 V50 V106 V7 V120 V85 V26 V41 V30 V49 V33 V91 V44 V98 V94 V35 V83 V54 V38 V51 V43 V95 V42 V97 V110 V39 V109 V102 V36 V100 V111 V92 V99 V28 V86 V89 V32 V20 V62 V71 V14 V57
T39 V71 V57 V75 V66 V76 V56 V4 V112 V10 V58 V73 V67 V18 V59 V16 V27 V19 V7 V49 V28 V88 V83 V84 V115 V30 V48 V86 V32 V31 V96 V98 V93 V94 V38 V53 V103 V29 V51 V46 V37 V90 V54 V1 V81 V79 V25 V9 V118 V8 V21 V119 V12 V70 V5 V13 V62 V63 V117 V15 V116 V14 V65 V72 V74 V80 V107 V77 V120 V20 V26 V68 V11 V114 V69 V113 V6 V3 V105 V82 V78 V106 V2 V55 V24 V22 V89 V104 V52 V109 V42 V44 V97 V33 V95 V47 V50 V87 V85 V45 V41 V34 V36 V110 V43 V108 V35 V40 V100 V111 V99 V101 V91 V39 V102 V92 V23 V64 V17 V61 V60
T40 V7 V3 V2 V10 V74 V118 V1 V68 V69 V4 V119 V72 V64 V60 V61 V71 V116 V75 V81 V22 V114 V20 V85 V26 V113 V24 V79 V90 V115 V103 V93 V94 V108 V102 V97 V42 V88 V86 V45 V95 V91 V36 V44 V43 V39 V83 V80 V53 V54 V77 V84 V52 V48 V49 V120 V58 V59 V56 V57 V14 V15 V63 V62 V13 V70 V67 V66 V8 V9 V65 V16 V12 V76 V5 V18 V73 V50 V82 V27 V47 V19 V78 V46 V51 V23 V38 V107 V37 V104 V28 V41 V101 V31 V32 V40 V98 V35 V96 V100 V99 V92 V34 V30 V89 V106 V105 V87 V33 V110 V109 V111 V112 V25 V21 V29 V17 V117 V6 V11 V55
T41 V10 V120 V57 V13 V68 V11 V4 V71 V77 V7 V60 V76 V18 V74 V62 V66 V113 V27 V86 V25 V30 V91 V78 V21 V106 V102 V24 V103 V110 V32 V100 V41 V94 V42 V44 V85 V79 V35 V46 V50 V38 V96 V52 V1 V51 V5 V83 V3 V118 V9 V48 V55 V119 V2 V58 V117 V14 V59 V15 V63 V72 V116 V65 V16 V20 V112 V107 V80 V75 V26 V19 V69 V17 V73 V67 V23 V84 V70 V88 V8 V22 V39 V49 V12 V82 V81 V104 V40 V87 V31 V36 V97 V34 V99 V43 V53 V47 V54 V98 V45 V95 V37 V90 V92 V29 V108 V89 V93 V33 V111 V101 V115 V28 V105 V109 V114 V64 V61 V6 V56
T42 V68 V2 V9 V71 V72 V55 V1 V67 V7 V120 V5 V18 V64 V56 V13 V75 V16 V4 V46 V25 V27 V80 V50 V112 V114 V84 V81 V103 V28 V36 V100 V33 V108 V91 V98 V90 V106 V39 V45 V34 V30 V96 V43 V38 V88 V22 V77 V54 V47 V26 V48 V51 V82 V83 V10 V61 V14 V58 V57 V63 V59 V62 V15 V60 V8 V66 V69 V3 V70 V65 V74 V118 V17 V12 V116 V11 V53 V21 V23 V85 V113 V49 V52 V79 V19 V87 V107 V44 V29 V102 V97 V101 V110 V92 V35 V95 V104 V42 V99 V94 V31 V41 V115 V40 V105 V86 V37 V93 V109 V32 V111 V20 V78 V24 V89 V73 V117 V76 V6 V119
T43 V9 V1 V70 V17 V10 V118 V8 V67 V2 V55 V75 V76 V14 V56 V62 V16 V72 V11 V84 V114 V77 V48 V78 V113 V19 V49 V20 V28 V91 V40 V100 V109 V31 V42 V97 V29 V106 V43 V37 V103 V104 V98 V45 V87 V38 V21 V51 V50 V81 V22 V54 V85 V79 V47 V5 V13 V61 V57 V60 V63 V58 V64 V59 V15 V69 V65 V7 V3 V66 V68 V6 V4 V116 V73 V18 V120 V46 V112 V83 V24 V26 V52 V53 V25 V82 V105 V88 V44 V115 V35 V36 V93 V110 V99 V95 V41 V90 V34 V101 V33 V94 V89 V30 V96 V107 V39 V86 V32 V108 V92 V111 V23 V80 V27 V102 V74 V117 V71 V119 V12
T44 V58 V7 V15 V62 V10 V23 V27 V13 V83 V77 V16 V61 V76 V19 V116 V112 V22 V30 V108 V25 V38 V42 V28 V70 V79 V31 V105 V103 V34 V111 V100 V37 V45 V54 V40 V8 V12 V43 V86 V78 V1 V96 V49 V4 V55 V60 V2 V80 V69 V57 V48 V11 V56 V120 V59 V64 V14 V72 V65 V63 V68 V67 V26 V113 V115 V21 V104 V91 V66 V9 V82 V107 V17 V114 V71 V88 V102 V75 V51 V20 V5 V35 V39 V73 V119 V24 V47 V92 V81 V95 V32 V36 V50 V98 V52 V84 V118 V3 V44 V46 V53 V89 V85 V99 V87 V94 V109 V93 V41 V101 V97 V90 V110 V29 V33 V106 V18 V117 V6 V74
T45 V55 V11 V60 V13 V2 V74 V16 V5 V48 V7 V62 V119 V10 V72 V63 V67 V82 V19 V107 V21 V42 V35 V114 V79 V38 V91 V112 V29 V94 V108 V32 V103 V101 V98 V86 V81 V85 V96 V20 V24 V45 V40 V84 V8 V53 V12 V52 V69 V73 V1 V49 V4 V118 V3 V56 V117 V58 V59 V64 V61 V6 V76 V68 V18 V113 V22 V88 V23 V17 V51 V83 V65 V71 V116 V9 V77 V27 V70 V43 V66 V47 V39 V80 V75 V54 V25 V95 V102 V87 V99 V28 V89 V41 V100 V44 V78 V50 V46 V36 V37 V97 V105 V34 V92 V90 V31 V115 V109 V33 V111 V93 V104 V30 V106 V110 V26 V14 V57 V120 V15
T46 V62 V14 V74 V27 V17 V68 V77 V20 V71 V76 V23 V66 V112 V26 V107 V108 V29 V104 V42 V32 V87 V79 V35 V89 V103 V38 V92 V100 V41 V95 V54 V44 V50 V12 V2 V84 V78 V5 V48 V49 V8 V119 V58 V11 V60 V69 V13 V6 V7 V73 V61 V59 V15 V117 V64 V65 V116 V18 V19 V114 V67 V115 V106 V30 V31 V109 V90 V82 V102 V25 V21 V88 V28 V91 V105 V22 V83 V86 V70 V39 V24 V9 V10 V80 V75 V40 V81 V51 V36 V85 V43 V52 V46 V1 V57 V120 V4 V56 V55 V3 V118 V96 V37 V47 V93 V34 V99 V98 V97 V45 V53 V33 V94 V111 V101 V110 V113 V16 V63 V72
T47 V13 V58 V15 V16 V71 V6 V7 V66 V9 V10 V74 V17 V67 V68 V65 V107 V106 V88 V35 V28 V90 V38 V39 V105 V29 V42 V102 V32 V33 V99 V98 V36 V41 V85 V52 V78 V24 V47 V49 V84 V81 V54 V55 V4 V12 V73 V5 V120 V11 V75 V119 V56 V60 V57 V117 V64 V63 V14 V72 V116 V76 V113 V26 V19 V91 V115 V104 V83 V27 V21 V22 V77 V114 V23 V112 V82 V48 V20 V79 V80 V25 V51 V2 V69 V70 V86 V87 V43 V89 V34 V96 V44 V37 V45 V1 V3 V8 V118 V53 V46 V50 V40 V103 V95 V109 V94 V92 V100 V93 V101 V97 V110 V31 V108 V111 V30 V18 V62 V61 V59
T48 V5 V55 V60 V62 V9 V120 V11 V17 V51 V2 V15 V71 V76 V6 V64 V65 V26 V77 V39 V114 V104 V42 V80 V112 V106 V35 V27 V28 V110 V92 V100 V89 V33 V34 V44 V24 V25 V95 V84 V78 V87 V98 V53 V8 V85 V75 V47 V3 V4 V70 V54 V118 V12 V1 V57 V117 V61 V58 V59 V63 V10 V18 V68 V72 V23 V113 V88 V48 V16 V22 V82 V7 V116 V74 V67 V83 V49 V66 V38 V69 V21 V43 V52 V73 V79 V20 V90 V96 V105 V94 V40 V36 V103 V101 V45 V46 V81 V50 V97 V37 V41 V86 V29 V99 V115 V31 V102 V32 V109 V111 V93 V30 V91 V107 V108 V19 V14 V13 V119 V56
T49 V10 V72 V117 V13 V82 V65 V16 V5 V88 V19 V62 V9 V22 V113 V17 V25 V90 V115 V28 V81 V94 V31 V20 V85 V34 V108 V24 V37 V101 V32 V40 V46 V98 V43 V80 V118 V1 V35 V69 V4 V54 V39 V7 V56 V2 V57 V83 V74 V15 V119 V77 V59 V58 V6 V14 V63 V76 V18 V116 V71 V26 V21 V106 V112 V105 V87 V110 V107 V75 V38 V104 V114 V70 V66 V79 V30 V27 V12 V42 V73 V47 V91 V23 V60 V51 V8 V95 V102 V50 V99 V86 V84 V53 V96 V48 V11 V55 V120 V49 V3 V52 V78 V45 V92 V41 V111 V89 V36 V97 V100 V44 V33 V109 V103 V93 V29 V67 V61 V68 V64
T50 V13 V76 V64 V16 V70 V26 V19 V73 V79 V22 V65 V75 V25 V106 V114 V28 V103 V110 V31 V86 V41 V34 V91 V78 V37 V94 V102 V40 V97 V99 V43 V49 V53 V1 V83 V11 V4 V47 V77 V7 V118 V51 V10 V59 V57 V15 V5 V68 V72 V60 V9 V14 V117 V61 V63 V116 V17 V67 V113 V66 V21 V105 V29 V115 V108 V89 V33 V104 V27 V81 V87 V30 V20 V107 V24 V90 V88 V69 V85 V23 V8 V38 V82 V74 V12 V80 V50 V42 V84 V45 V35 V48 V3 V54 V119 V6 V56 V58 V2 V120 V55 V39 V46 V95 V36 V101 V92 V96 V44 V98 V52 V93 V111 V32 V100 V109 V112 V62 V71 V18
T51 V5 V10 V117 V62 V79 V68 V72 V75 V38 V82 V64 V70 V21 V26 V116 V114 V29 V30 V91 V20 V33 V94 V23 V24 V103 V31 V27 V86 V93 V92 V96 V84 V97 V45 V48 V4 V8 V95 V7 V11 V50 V43 V2 V56 V1 V60 V47 V6 V59 V12 V51 V58 V57 V119 V61 V63 V71 V76 V18 V17 V22 V112 V106 V113 V107 V105 V110 V88 V16 V87 V90 V19 V66 V65 V25 V104 V77 V73 V34 V74 V81 V42 V83 V15 V85 V69 V41 V35 V78 V101 V39 V49 V46 V98 V54 V120 V118 V55 V52 V3 V53 V80 V37 V99 V89 V111 V102 V40 V36 V100 V44 V109 V108 V28 V32 V115 V67 V13 V9 V14
T52 V70 V67 V62 V73 V87 V113 V65 V8 V90 V106 V16 V81 V103 V115 V20 V86 V93 V108 V91 V84 V101 V94 V23 V46 V97 V31 V80 V49 V98 V35 V83 V120 V54 V47 V68 V56 V118 V38 V72 V59 V1 V82 V76 V117 V5 V60 V79 V18 V64 V12 V22 V63 V13 V71 V17 V66 V25 V112 V114 V24 V29 V89 V109 V28 V102 V36 V111 V30 V69 V41 V33 V107 V78 V27 V37 V110 V19 V4 V34 V74 V50 V104 V26 V15 V85 V11 V45 V88 V3 V95 V77 V6 V55 V51 V9 V14 V57 V61 V10 V58 V119 V7 V53 V42 V44 V99 V39 V48 V52 V43 V2 V100 V92 V40 V96 V32 V105 V75 V21 V116
T53 V20 V112 V65 V23 V89 V106 V26 V80 V103 V29 V19 V86 V32 V110 V91 V35 V100 V94 V38 V48 V97 V41 V82 V49 V44 V34 V83 V2 V53 V47 V5 V58 V118 V8 V71 V59 V11 V81 V76 V14 V4 V70 V17 V64 V73 V74 V24 V67 V18 V69 V25 V116 V16 V66 V114 V107 V28 V115 V30 V102 V109 V92 V111 V31 V42 V96 V101 V90 V77 V36 V93 V104 V39 V88 V40 V33 V22 V7 V37 V68 V84 V87 V21 V72 V78 V6 V46 V79 V120 V50 V9 V61 V56 V12 V75 V63 V15 V62 V13 V117 V60 V10 V3 V85 V52 V45 V51 V119 V55 V1 V57 V98 V95 V43 V54 V99 V108 V27 V105 V113
T54 V66 V67 V64 V74 V105 V26 V68 V69 V29 V106 V72 V20 V28 V30 V23 V39 V32 V31 V42 V49 V93 V33 V83 V84 V36 V94 V48 V52 V97 V95 V47 V55 V50 V81 V9 V56 V4 V87 V10 V58 V8 V79 V71 V117 V75 V15 V25 V76 V14 V73 V21 V63 V62 V17 V116 V65 V114 V113 V19 V27 V115 V102 V108 V91 V35 V40 V111 V104 V7 V89 V109 V88 V80 V77 V86 V110 V82 V11 V103 V6 V78 V90 V22 V59 V24 V120 V37 V38 V3 V41 V51 V119 V118 V85 V70 V61 V60 V13 V5 V57 V12 V2 V46 V34 V44 V101 V43 V54 V53 V45 V1 V100 V99 V96 V98 V92 V107 V16 V112 V18
T55 V71 V18 V117 V60 V21 V65 V74 V12 V106 V113 V15 V70 V25 V114 V73 V78 V103 V28 V102 V46 V33 V110 V80 V50 V41 V108 V84 V44 V101 V92 V35 V52 V95 V38 V77 V55 V1 V104 V7 V120 V47 V88 V68 V58 V9 V57 V22 V72 V59 V5 V26 V14 V61 V76 V63 V62 V17 V116 V16 V75 V112 V24 V105 V20 V86 V37 V109 V107 V4 V87 V29 V27 V8 V69 V81 V115 V23 V118 V90 V11 V85 V30 V19 V56 V79 V3 V34 V91 V53 V94 V39 V48 V54 V42 V82 V6 V119 V10 V83 V2 V51 V49 V45 V31 V97 V111 V40 V96 V98 V99 V43 V93 V32 V36 V100 V89 V66 V13 V67 V64
T56 V17 V76 V117 V15 V112 V68 V6 V73 V106 V26 V59 V66 V114 V19 V74 V80 V28 V91 V35 V84 V109 V110 V48 V78 V89 V31 V49 V44 V93 V99 V95 V53 V41 V87 V51 V118 V8 V90 V2 V55 V81 V38 V9 V57 V70 V60 V21 V10 V58 V75 V22 V61 V13 V71 V63 V64 V116 V18 V72 V16 V113 V27 V107 V23 V39 V86 V108 V88 V11 V105 V115 V77 V69 V7 V20 V30 V83 V4 V29 V120 V24 V104 V82 V56 V25 V3 V103 V42 V46 V33 V43 V54 V50 V34 V79 V119 V12 V5 V47 V1 V85 V52 V37 V94 V36 V111 V96 V98 V97 V101 V45 V32 V92 V40 V100 V102 V65 V62 V67 V14
T57 V6 V74 V56 V57 V68 V16 V73 V119 V19 V65 V60 V10 V76 V116 V13 V70 V22 V112 V105 V85 V104 V30 V24 V47 V38 V115 V81 V41 V94 V109 V32 V97 V99 V35 V86 V53 V54 V91 V78 V46 V43 V102 V80 V3 V48 V55 V77 V69 V4 V2 V23 V11 V120 V7 V59 V117 V14 V64 V62 V61 V18 V71 V67 V17 V25 V79 V106 V114 V12 V82 V26 V66 V5 V75 V9 V113 V20 V1 V88 V8 V51 V107 V27 V118 V83 V50 V42 V28 V45 V31 V89 V36 V98 V92 V39 V84 V52 V49 V40 V44 V96 V37 V95 V108 V34 V110 V103 V93 V101 V111 V100 V90 V29 V87 V33 V21 V63 V58 V72 V15
T58 V61 V68 V59 V15 V71 V19 V23 V60 V22 V26 V74 V13 V17 V113 V16 V20 V25 V115 V108 V78 V87 V90 V102 V8 V81 V110 V86 V36 V41 V111 V99 V44 V45 V47 V35 V3 V118 V38 V39 V49 V1 V42 V83 V120 V119 V56 V9 V77 V7 V57 V82 V6 V58 V10 V14 V64 V63 V18 V65 V62 V67 V66 V112 V114 V28 V24 V29 V30 V69 V70 V21 V107 V73 V27 V75 V106 V91 V4 V79 V80 V12 V104 V88 V11 V5 V84 V85 V31 V46 V34 V92 V96 V53 V95 V51 V48 V55 V2 V43 V52 V54 V40 V50 V94 V37 V33 V32 V100 V97 V101 V98 V103 V109 V89 V93 V105 V116 V117 V76 V72
T59 V76 V72 V58 V57 V67 V74 V11 V5 V113 V65 V56 V71 V17 V16 V60 V8 V25 V20 V86 V50 V29 V115 V84 V85 V87 V28 V46 V97 V33 V32 V92 V98 V94 V104 V39 V54 V47 V30 V49 V52 V38 V91 V77 V2 V82 V119 V26 V7 V120 V9 V19 V6 V10 V68 V14 V117 V63 V64 V15 V13 V116 V75 V66 V73 V78 V81 V105 V27 V118 V21 V112 V69 V12 V4 V70 V114 V80 V1 V106 V3 V79 V107 V23 V55 V22 V53 V90 V102 V45 V110 V40 V96 V95 V31 V88 V48 V51 V83 V35 V43 V42 V44 V34 V108 V41 V109 V36 V100 V101 V111 V99 V103 V89 V37 V93 V24 V62 V61 V18 V59
T60 V71 V10 V57 V60 V67 V6 V120 V75 V26 V68 V56 V17 V116 V72 V15 V69 V114 V23 V39 V78 V115 V30 V49 V24 V105 V91 V84 V36 V109 V92 V99 V97 V33 V90 V43 V50 V81 V104 V52 V53 V87 V42 V51 V1 V79 V12 V22 V2 V55 V70 V82 V119 V5 V9 V61 V117 V63 V14 V59 V62 V18 V16 V65 V74 V80 V20 V107 V77 V4 V112 V113 V7 V73 V11 V66 V19 V48 V8 V106 V3 V25 V88 V83 V118 V21 V46 V29 V35 V37 V110 V96 V98 V41 V94 V38 V54 V85 V47 V95 V45 V34 V44 V103 V31 V89 V108 V40 V100 V93 V111 V101 V28 V102 V86 V32 V27 V64 V13 V76 V58
T61 V120 V80 V4 V60 V6 V27 V20 V57 V77 V23 V73 V58 V14 V65 V62 V17 V76 V113 V115 V70 V82 V88 V105 V5 V9 V30 V25 V87 V38 V110 V111 V41 V95 V43 V32 V50 V1 V35 V89 V37 V54 V92 V40 V46 V52 V118 V48 V86 V78 V55 V39 V84 V3 V49 V11 V15 V59 V74 V16 V117 V72 V63 V18 V116 V112 V71 V26 V107 V75 V10 V68 V114 V13 V66 V61 V19 V28 V12 V83 V24 V119 V91 V102 V8 V2 V81 V51 V108 V85 V42 V109 V93 V45 V99 V96 V36 V53 V44 V100 V97 V98 V103 V47 V31 V79 V104 V29 V33 V34 V94 V101 V22 V106 V21 V90 V67 V64 V56 V7 V69
T62 V3 V69 V8 V12 V120 V16 V66 V1 V7 V74 V75 V55 V58 V64 V13 V71 V10 V18 V113 V79 V83 V77 V112 V47 V51 V19 V21 V90 V42 V30 V108 V33 V99 V96 V28 V41 V45 V39 V105 V103 V98 V102 V86 V37 V44 V50 V49 V20 V24 V53 V80 V78 V46 V84 V4 V60 V56 V15 V62 V57 V59 V61 V14 V63 V67 V9 V68 V65 V70 V2 V6 V116 V5 V17 V119 V72 V114 V85 V48 V25 V54 V23 V27 V81 V52 V87 V43 V107 V34 V35 V115 V109 V101 V92 V40 V89 V97 V36 V32 V93 V100 V29 V95 V91 V38 V88 V106 V110 V94 V31 V111 V82 V26 V22 V104 V76 V117 V118 V11 V73
T63 V58 V11 V118 V12 V14 V69 V78 V5 V72 V74 V8 V61 V63 V16 V75 V25 V67 V114 V28 V87 V26 V19 V89 V79 V22 V107 V103 V33 V104 V108 V92 V101 V42 V83 V40 V45 V47 V77 V36 V97 V51 V39 V49 V53 V2 V1 V6 V84 V46 V119 V7 V3 V55 V120 V56 V60 V117 V15 V73 V13 V64 V17 V116 V66 V105 V21 V113 V27 V81 V76 V18 V20 V70 V24 V71 V65 V86 V85 V68 V37 V9 V23 V80 V50 V10 V41 V82 V102 V34 V88 V32 V100 V95 V35 V48 V44 V54 V52 V96 V98 V43 V93 V38 V91 V90 V30 V109 V111 V94 V31 V99 V106 V115 V29 V110 V112 V62 V57 V59 V4
T64 V117 V6 V11 V69 V63 V77 V39 V73 V76 V68 V80 V62 V116 V19 V27 V28 V112 V30 V31 V89 V21 V22 V92 V24 V25 V104 V32 V93 V87 V94 V95 V97 V85 V5 V43 V46 V8 V9 V96 V44 V12 V51 V2 V3 V57 V4 V61 V48 V49 V60 V10 V120 V56 V58 V59 V74 V64 V72 V23 V16 V18 V114 V113 V107 V108 V105 V106 V88 V86 V17 V67 V91 V20 V102 V66 V26 V35 V78 V71 V40 V75 V82 V83 V84 V13 V36 V70 V42 V37 V79 V99 V98 V50 V47 V119 V52 V118 V55 V54 V53 V1 V100 V81 V38 V103 V90 V111 V101 V41 V34 V45 V29 V110 V109 V33 V115 V65 V15 V14 V7
T65 V7 V69 V3 V55 V72 V73 V8 V2 V65 V16 V118 V6 V14 V62 V57 V5 V76 V17 V25 V47 V26 V113 V81 V51 V82 V112 V85 V34 V104 V29 V109 V101 V31 V91 V89 V98 V43 V107 V37 V97 V35 V28 V86 V44 V39 V52 V23 V78 V46 V48 V27 V84 V49 V80 V11 V56 V59 V15 V60 V58 V64 V61 V63 V13 V70 V9 V67 V66 V1 V68 V18 V75 V119 V12 V10 V116 V24 V54 V19 V50 V83 V114 V20 V53 V77 V45 V88 V105 V95 V30 V103 V93 V99 V108 V102 V36 V96 V40 V32 V100 V92 V41 V42 V115 V38 V106 V87 V33 V94 V110 V111 V22 V21 V79 V90 V71 V117 V120 V74 V4
T66 V10 V77 V120 V56 V76 V23 V80 V57 V26 V19 V11 V61 V63 V65 V15 V73 V17 V114 V28 V8 V21 V106 V86 V12 V70 V115 V78 V37 V87 V109 V111 V97 V34 V38 V92 V53 V1 V104 V40 V44 V47 V31 V35 V52 V51 V55 V82 V39 V49 V119 V88 V48 V2 V83 V6 V59 V14 V72 V74 V117 V18 V62 V116 V16 V20 V75 V112 V107 V4 V71 V67 V27 V60 V69 V13 V113 V102 V118 V22 V84 V5 V30 V91 V3 V9 V46 V79 V108 V50 V90 V32 V100 V45 V94 V42 V96 V54 V43 V99 V98 V95 V36 V85 V110 V81 V29 V89 V93 V41 V33 V101 V25 V105 V24 V103 V66 V64 V58 V68 V7
T67 V68 V7 V2 V119 V18 V11 V3 V9 V65 V74 V55 V76 V63 V15 V57 V12 V17 V73 V78 V85 V112 V114 V46 V79 V21 V20 V50 V41 V29 V89 V32 V101 V110 V30 V40 V95 V38 V107 V44 V98 V104 V102 V39 V43 V88 V51 V19 V49 V52 V82 V23 V48 V83 V77 V6 V58 V14 V59 V56 V61 V64 V13 V62 V60 V8 V70 V66 V69 V1 V67 V116 V4 V5 V118 V71 V16 V84 V47 V113 V53 V22 V27 V80 V54 V26 V45 V106 V86 V34 V115 V36 V100 V94 V108 V91 V96 V42 V35 V92 V99 V31 V97 V90 V28 V87 V105 V37 V93 V33 V109 V111 V25 V24 V81 V103 V75 V117 V10 V72 V120
T68 V7 V15 V58 V10 V23 V62 V13 V83 V27 V16 V61 V77 V19 V116 V76 V22 V30 V112 V25 V38 V108 V28 V70 V42 V31 V105 V79 V34 V111 V103 V37 V45 V100 V40 V8 V54 V43 V86 V12 V1 V96 V78 V4 V55 V49 V2 V80 V60 V57 V48 V69 V56 V120 V11 V59 V14 V72 V64 V63 V68 V65 V26 V113 V67 V21 V104 V115 V66 V9 V91 V107 V17 V82 V71 V88 V114 V75 V51 V102 V5 V35 V20 V73 V119 V39 V47 V92 V24 V95 V32 V81 V50 V98 V36 V84 V118 V52 V3 V46 V53 V44 V85 V99 V89 V94 V109 V87 V41 V101 V93 V97 V110 V29 V90 V33 V106 V18 V6 V74 V117
T69 V11 V60 V55 V2 V74 V13 V5 V48 V16 V62 V119 V7 V72 V63 V10 V82 V19 V67 V21 V42 V107 V114 V79 V35 V91 V112 V38 V94 V108 V29 V103 V101 V32 V86 V81 V98 V96 V20 V85 V45 V40 V24 V8 V53 V84 V52 V69 V12 V1 V49 V73 V118 V3 V4 V56 V58 V59 V117 V61 V6 V64 V68 V18 V76 V22 V88 V113 V17 V51 V23 V65 V71 V83 V9 V77 V116 V70 V43 V27 V47 V39 V66 V75 V54 V80 V95 V102 V25 V99 V28 V87 V41 V100 V89 V78 V50 V44 V46 V37 V97 V36 V34 V92 V105 V31 V115 V90 V33 V111 V109 V93 V30 V106 V104 V110 V26 V14 V120 V15 V57
T70 V59 V60 V61 V76 V74 V75 V70 V68 V69 V73 V71 V72 V65 V66 V67 V106 V107 V105 V103 V104 V102 V86 V87 V88 V91 V89 V90 V94 V92 V93 V97 V95 V96 V49 V50 V51 V83 V84 V85 V47 V48 V46 V118 V119 V120 V10 V11 V12 V5 V6 V4 V57 V58 V56 V117 V63 V64 V62 V17 V18 V16 V113 V114 V112 V29 V30 V28 V24 V22 V23 V27 V25 V26 V21 V19 V20 V81 V82 V80 V79 V77 V78 V8 V9 V7 V38 V39 V37 V42 V40 V41 V45 V43 V44 V3 V1 V2 V55 V53 V54 V52 V34 V35 V36 V31 V32 V33 V101 V99 V100 V98 V108 V109 V110 V111 V115 V116 V14 V15 V13
T71 V14 V74 V62 V17 V68 V27 V20 V71 V77 V23 V66 V76 V26 V107 V112 V29 V104 V108 V32 V87 V42 V35 V89 V79 V38 V92 V103 V41 V95 V100 V44 V50 V54 V2 V84 V12 V5 V48 V78 V8 V119 V49 V11 V60 V58 V13 V6 V69 V73 V61 V7 V15 V117 V59 V64 V116 V18 V65 V114 V67 V19 V106 V30 V115 V109 V90 V31 V102 V25 V82 V88 V28 V21 V105 V22 V91 V86 V70 V83 V24 V9 V39 V80 V75 V10 V81 V51 V40 V85 V43 V36 V46 V1 V52 V120 V4 V57 V56 V3 V118 V55 V37 V47 V96 V34 V99 V93 V97 V45 V98 V53 V94 V111 V33 V101 V110 V113 V63 V72 V16
T72 V58 V15 V13 V71 V6 V16 V66 V9 V7 V74 V17 V10 V68 V65 V67 V106 V88 V107 V28 V90 V35 V39 V105 V38 V42 V102 V29 V33 V99 V32 V36 V41 V98 V52 V78 V85 V47 V49 V24 V81 V54 V84 V4 V12 V55 V5 V120 V73 V75 V119 V11 V60 V57 V56 V117 V63 V14 V64 V116 V76 V72 V26 V19 V113 V115 V104 V91 V27 V21 V83 V77 V114 V22 V112 V82 V23 V20 V79 V48 V25 V51 V80 V69 V70 V2 V87 V43 V86 V34 V96 V89 V37 V45 V44 V3 V8 V1 V118 V46 V50 V53 V103 V95 V40 V94 V92 V109 V93 V101 V100 V97 V31 V108 V110 V111 V30 V18 V61 V59 V62
T73 V120 V57 V10 V68 V11 V13 V71 V77 V4 V60 V76 V7 V74 V62 V18 V113 V27 V66 V25 V30 V86 V78 V21 V91 V102 V24 V106 V110 V32 V103 V41 V94 V100 V44 V85 V42 V35 V46 V79 V38 V96 V50 V1 V51 V52 V83 V3 V5 V9 V48 V118 V119 V2 V55 V58 V14 V59 V117 V63 V72 V15 V65 V16 V116 V112 V107 V20 V75 V26 V80 V69 V17 V19 V67 V23 V73 V70 V88 V84 V22 V39 V8 V12 V82 V49 V104 V40 V81 V31 V36 V87 V34 V99 V97 V53 V47 V43 V54 V45 V95 V98 V90 V92 V37 V108 V89 V29 V33 V111 V93 V101 V28 V105 V115 V109 V114 V64 V6 V56 V61
T74 V55 V60 V5 V9 V120 V62 V17 V51 V11 V15 V71 V2 V6 V64 V76 V26 V77 V65 V114 V104 V39 V80 V112 V42 V35 V27 V106 V110 V92 V28 V89 V33 V100 V44 V24 V34 V95 V84 V25 V87 V98 V78 V8 V85 V53 V47 V3 V75 V70 V54 V4 V12 V1 V118 V57 V61 V58 V117 V63 V10 V59 V68 V72 V18 V113 V88 V23 V16 V22 V48 V7 V116 V82 V67 V83 V74 V66 V38 V49 V21 V43 V69 V73 V79 V52 V90 V96 V20 V94 V40 V105 V103 V101 V36 V46 V81 V45 V50 V37 V41 V97 V29 V99 V86 V31 V102 V115 V109 V111 V32 V93 V91 V107 V30 V108 V19 V14 V119 V56 V13
T75 V72 V117 V10 V82 V65 V13 V5 V88 V16 V62 V9 V19 V113 V17 V22 V90 V115 V25 V81 V94 V28 V20 V85 V31 V108 V24 V34 V101 V32 V37 V46 V98 V40 V80 V118 V43 V35 V69 V1 V54 V39 V4 V56 V2 V7 V83 V74 V57 V119 V77 V15 V58 V6 V59 V14 V76 V18 V63 V71 V26 V116 V106 V112 V21 V87 V110 V105 V75 V38 V107 V114 V70 V104 V79 V30 V66 V12 V42 V27 V47 V91 V73 V60 V51 V23 V95 V102 V8 V99 V86 V50 V53 V96 V84 V11 V55 V48 V120 V3 V52 V49 V45 V92 V78 V111 V89 V41 V97 V100 V36 V44 V109 V103 V33 V93 V29 V67 V68 V64 V61
T76 V76 V64 V13 V70 V26 V16 V73 V79 V19 V65 V75 V22 V106 V114 V25 V103 V110 V28 V86 V41 V31 V91 V78 V34 V94 V102 V37 V97 V99 V40 V49 V53 V43 V83 V11 V1 V47 V77 V4 V118 V51 V7 V59 V57 V10 V5 V68 V15 V60 V9 V72 V117 V61 V14 V63 V17 V67 V116 V66 V21 V113 V29 V115 V105 V89 V33 V108 V27 V81 V104 V30 V20 V87 V24 V90 V107 V69 V85 V88 V8 V38 V23 V74 V12 V82 V50 V42 V80 V45 V35 V84 V3 V54 V48 V6 V56 V119 V58 V120 V55 V2 V46 V95 V39 V101 V92 V36 V44 V98 V96 V52 V111 V32 V93 V100 V109 V112 V71 V18 V62
T77 V10 V117 V5 V79 V68 V62 V75 V38 V72 V64 V70 V82 V26 V116 V21 V29 V30 V114 V20 V33 V91 V23 V24 V94 V31 V27 V103 V93 V92 V86 V84 V97 V96 V48 V4 V45 V95 V7 V8 V50 V43 V11 V56 V1 V2 V47 V6 V60 V12 V51 V59 V57 V119 V58 V61 V71 V76 V63 V17 V22 V18 V106 V113 V112 V105 V110 V107 V16 V87 V88 V19 V66 V90 V25 V104 V65 V73 V34 V77 V81 V42 V74 V15 V85 V83 V41 V35 V69 V101 V39 V78 V46 V98 V49 V120 V118 V54 V55 V3 V53 V52 V37 V99 V80 V111 V102 V89 V36 V100 V40 V44 V108 V28 V109 V32 V115 V67 V9 V14 V13
T78 V67 V62 V70 V87 V113 V73 V8 V90 V65 V16 V81 V106 V115 V20 V103 V93 V108 V86 V84 V101 V91 V23 V46 V94 V31 V80 V97 V98 V35 V49 V120 V54 V83 V68 V56 V47 V38 V72 V118 V1 V82 V59 V117 V5 V76 V79 V18 V60 V12 V22 V64 V13 V71 V63 V17 V25 V112 V66 V24 V29 V114 V109 V28 V89 V36 V111 V102 V69 V41 V30 V107 V78 V33 V37 V110 V27 V4 V34 V19 V50 V104 V74 V15 V85 V26 V45 V88 V11 V95 V77 V3 V55 V51 V6 V14 V57 V9 V61 V58 V119 V10 V53 V42 V7 V99 V39 V44 V52 V43 V48 V2 V92 V40 V100 V96 V32 V105 V21 V116 V75
T79 V112 V65 V20 V89 V106 V23 V80 V103 V26 V19 V86 V29 V110 V91 V32 V100 V94 V35 V48 V97 V38 V82 V49 V41 V34 V83 V44 V53 V47 V2 V58 V118 V5 V71 V59 V8 V81 V76 V11 V4 V70 V14 V64 V73 V17 V24 V67 V74 V69 V25 V18 V16 V66 V116 V114 V28 V115 V107 V102 V109 V30 V111 V31 V92 V96 V101 V42 V77 V36 V90 V104 V39 V93 V40 V33 V88 V7 V37 V22 V84 V87 V68 V72 V78 V21 V46 V79 V6 V50 V9 V120 V56 V12 V61 V63 V15 V75 V62 V117 V60 V13 V3 V85 V10 V45 V51 V52 V55 V1 V119 V57 V95 V43 V98 V54 V99 V108 V105 V113 V27
T80 V67 V64 V66 V105 V26 V74 V69 V29 V68 V72 V20 V106 V30 V23 V28 V32 V31 V39 V49 V93 V42 V83 V84 V33 V94 V48 V36 V97 V95 V52 V55 V50 V47 V9 V56 V81 V87 V10 V4 V8 V79 V58 V117 V75 V71 V25 V76 V15 V73 V21 V14 V62 V17 V63 V116 V114 V113 V65 V27 V115 V19 V108 V91 V102 V40 V111 V35 V7 V89 V104 V88 V80 V109 V86 V110 V77 V11 V103 V82 V78 V90 V6 V59 V24 V22 V37 V38 V120 V41 V51 V3 V118 V85 V119 V61 V60 V70 V13 V57 V12 V5 V46 V34 V2 V101 V43 V44 V53 V45 V54 V1 V99 V96 V100 V98 V92 V107 V112 V18 V16
T81 V18 V117 V71 V21 V65 V60 V12 V106 V74 V15 V70 V113 V114 V73 V25 V103 V28 V78 V46 V33 V102 V80 V50 V110 V108 V84 V41 V101 V92 V44 V52 V95 V35 V77 V55 V38 V104 V7 V1 V47 V88 V120 V58 V9 V68 V22 V72 V57 V5 V26 V59 V61 V76 V14 V63 V17 V116 V62 V75 V112 V16 V105 V20 V24 V37 V109 V86 V4 V87 V107 V27 V8 V29 V81 V115 V69 V118 V90 V23 V85 V30 V11 V56 V79 V19 V34 V91 V3 V94 V39 V53 V54 V42 V48 V6 V119 V82 V10 V2 V51 V83 V45 V31 V49 V111 V40 V97 V98 V99 V96 V43 V32 V36 V93 V100 V89 V66 V67 V64 V13
T82 V76 V117 V17 V112 V68 V15 V73 V106 V6 V59 V66 V26 V19 V74 V114 V28 V91 V80 V84 V109 V35 V48 V78 V110 V31 V49 V89 V93 V99 V44 V53 V41 V95 V51 V118 V87 V90 V2 V8 V81 V38 V55 V57 V70 V9 V21 V10 V60 V75 V22 V58 V13 V71 V61 V63 V116 V18 V64 V16 V113 V72 V107 V23 V27 V86 V108 V39 V11 V105 V88 V77 V69 V115 V20 V30 V7 V4 V29 V83 V24 V104 V120 V56 V25 V82 V103 V42 V3 V33 V43 V46 V50 V34 V54 V119 V12 V79 V5 V1 V85 V47 V37 V94 V52 V111 V96 V36 V97 V101 V98 V45 V92 V40 V32 V100 V102 V65 V67 V14 V62
T83 V74 V56 V6 V68 V16 V57 V119 V19 V73 V60 V10 V65 V116 V13 V76 V22 V112 V70 V85 V104 V105 V24 V47 V30 V115 V81 V38 V94 V109 V41 V97 V99 V32 V86 V53 V35 V91 V78 V54 V43 V102 V46 V3 V48 V80 V77 V69 V55 V2 V23 V4 V120 V7 V11 V59 V14 V64 V117 V61 V18 V62 V67 V17 V71 V79 V106 V25 V12 V82 V114 V66 V5 V26 V9 V113 V75 V1 V88 V20 V51 V107 V8 V118 V83 V27 V42 V28 V50 V31 V89 V45 V98 V92 V36 V84 V52 V39 V49 V44 V96 V40 V95 V108 V37 V110 V103 V34 V101 V111 V93 V100 V29 V87 V90 V33 V21 V63 V72 V15 V58
T84 V68 V59 V61 V71 V19 V15 V60 V22 V23 V74 V13 V26 V113 V16 V17 V25 V115 V20 V78 V87 V108 V102 V8 V90 V110 V86 V81 V41 V111 V36 V44 V45 V99 V35 V3 V47 V38 V39 V118 V1 V42 V49 V120 V119 V83 V9 V77 V56 V57 V82 V7 V58 V10 V6 V14 V63 V18 V64 V62 V67 V65 V112 V114 V66 V24 V29 V28 V69 V70 V30 V107 V73 V21 V75 V106 V27 V4 V79 V91 V12 V104 V80 V11 V5 V88 V85 V31 V84 V34 V92 V46 V53 V95 V96 V48 V55 V51 V2 V52 V54 V43 V50 V94 V40 V33 V32 V37 V97 V101 V100 V98 V109 V89 V103 V93 V105 V116 V76 V72 V117
T85 V72 V58 V76 V67 V74 V57 V5 V113 V11 V56 V71 V65 V16 V60 V17 V25 V20 V8 V50 V29 V86 V84 V85 V115 V28 V46 V87 V33 V32 V97 V98 V94 V92 V39 V54 V104 V30 V49 V47 V38 V91 V52 V2 V82 V77 V26 V7 V119 V9 V19 V120 V10 V68 V6 V14 V63 V64 V117 V13 V116 V15 V66 V73 V75 V81 V105 V78 V118 V21 V27 V69 V12 V112 V70 V114 V4 V1 V106 V80 V79 V107 V3 V55 V22 V23 V90 V102 V53 V110 V40 V45 V95 V31 V96 V48 V51 V88 V83 V43 V42 V35 V34 V108 V44 V109 V36 V41 V101 V111 V100 V99 V89 V37 V103 V93 V24 V62 V18 V59 V61
T86 V10 V57 V71 V67 V6 V60 V75 V26 V120 V56 V17 V68 V72 V15 V116 V114 V23 V69 V78 V115 V39 V49 V24 V30 V91 V84 V105 V109 V92 V36 V97 V33 V99 V43 V50 V90 V104 V52 V81 V87 V42 V53 V1 V79 V51 V22 V2 V12 V70 V82 V55 V5 V9 V119 V61 V63 V14 V117 V62 V18 V59 V65 V74 V16 V20 V107 V80 V4 V112 V77 V7 V73 V113 V66 V19 V11 V8 V106 V48 V25 V88 V3 V118 V21 V83 V29 V35 V46 V110 V96 V37 V41 V94 V98 V54 V85 V38 V47 V45 V34 V95 V103 V31 V44 V108 V40 V89 V93 V111 V100 V101 V102 V86 V28 V32 V27 V64 V76 V58 V13
T87 V80 V4 V120 V6 V27 V60 V57 V77 V20 V73 V58 V23 V65 V62 V14 V76 V113 V17 V70 V82 V115 V105 V5 V88 V30 V25 V9 V38 V110 V87 V41 V95 V111 V32 V50 V43 V35 V89 V1 V54 V92 V37 V46 V52 V40 V48 V86 V118 V55 V39 V78 V3 V49 V84 V11 V59 V74 V15 V117 V72 V16 V18 V116 V63 V71 V26 V112 V75 V10 V107 V114 V13 V68 V61 V19 V66 V12 V83 V28 V119 V91 V24 V8 V2 V102 V51 V108 V81 V42 V109 V85 V45 V99 V93 V36 V53 V96 V44 V97 V98 V100 V47 V31 V103 V104 V29 V79 V34 V94 V33 V101 V106 V21 V22 V90 V67 V64 V7 V69 V56
T88 V69 V8 V3 V120 V16 V12 V1 V7 V66 V75 V55 V74 V64 V13 V58 V10 V18 V71 V79 V83 V113 V112 V47 V77 V19 V21 V51 V42 V30 V90 V33 V99 V108 V28 V41 V96 V39 V105 V45 V98 V102 V103 V37 V44 V86 V49 V20 V50 V53 V80 V24 V46 V84 V78 V4 V56 V15 V60 V57 V59 V62 V14 V63 V61 V9 V68 V67 V70 V2 V65 V116 V5 V6 V119 V72 V17 V85 V48 V114 V54 V23 V25 V81 V52 V27 V43 V107 V87 V35 V115 V34 V101 V92 V109 V89 V97 V40 V36 V93 V100 V32 V95 V91 V29 V88 V106 V38 V94 V31 V110 V111 V26 V22 V82 V104 V76 V117 V11 V73 V118
T89 V11 V118 V58 V14 V69 V12 V5 V72 V78 V8 V61 V74 V16 V75 V63 V67 V114 V25 V87 V26 V28 V89 V79 V19 V107 V103 V22 V104 V108 V33 V101 V42 V92 V40 V45 V83 V77 V36 V47 V51 V39 V97 V53 V2 V49 V6 V84 V1 V119 V7 V46 V55 V120 V3 V56 V117 V15 V60 V13 V64 V73 V116 V66 V17 V21 V113 V105 V81 V76 V27 V20 V70 V18 V71 V65 V24 V85 V68 V86 V9 V23 V37 V50 V10 V80 V82 V102 V41 V88 V32 V34 V95 V35 V100 V44 V54 V48 V52 V98 V43 V96 V38 V91 V93 V30 V109 V90 V94 V31 V111 V99 V115 V29 V106 V110 V112 V62 V59 V4 V57
T90 V6 V11 V117 V63 V77 V69 V73 V76 V39 V80 V62 V68 V19 V27 V116 V112 V30 V28 V89 V21 V31 V92 V24 V22 V104 V32 V25 V87 V94 V93 V97 V85 V95 V43 V46 V5 V9 V96 V8 V12 V51 V44 V3 V57 V2 V61 V48 V4